a. output voltage is 110 V, the RMS output voltage is approximately 155.56 V, the output (load) current is 15.56 A, the ripple factor is 0.866, and the form factor is 0.866. b. the input active power is 2640 W, the input apparent power is 2640 VA, and the power factor is 1 (or unity).
a. For a single-phase full-bridge uncontrolled (diode) rectifier with a pure resistive load of R = 10 Ohms and neglecting diode volt-drops, we can calculate the following values:
Average Output Voltage:
The average output voltage of a full-bridge rectifier can be calculated as half of the peak input voltage. Since the input voltage is 220 V, the average output voltage will be:
Average Output Voltage = (220 V) / 2 = 110 V
RMS Output Voltage:
The RMS output voltage of a full-bridge rectifier can be calculated as the peak input voltage divided by the square root of 2. In this case, the RMS output voltage will be:
RMS Output Voltage = (220 V) / √2 ≈ 155.56 V
Output (Load) Current:
Since the load is pure resistive, the output (load) current will be the same as the RMS output voltage divided by the load resistance. Therefore:
Output (Load) Current = RMS Output Voltage / R = 155.56 V / 10 Ω = 15.56 A
Ripple Factor:
The ripple factor for a full-bridge rectifier can be calculated as the ratio of the RMS value of the ripple voltage to the average output voltage. In this case, since we are neglecting diode volt-drops, the ripple factor is:
Ripple Factor = √(3/4) ≈ 0.866
Form Factor:
The form factor is the ratio of the RMS value of the output current to its average value. Since the load is purely resistive, the form factor is the same as the ripple factor:
Form Factor = 0.866
b. Now, assuming the load has an inductive nature with L >> R and a load current of 12 Amperes:
Input Active Power:
The input active power can be calculated as the product of the RMS input voltage, RMS input current, and the power factor. In this case, since the load current is flat and equal to 12 Amperes, and we neglect diode losses, the input active power will be:
Input Active Power = (220 V) * (12 A) = 2640 W
Input Apparent Power:
The input apparent power can be calculated as the product of the RMS input voltage and RMS input current. Therefore:
Input Apparent Power = (220 V) * (12 A) = 2640 VA
Power Factor:
The power factor is the ratio of the input active power to the input apparent power. In this case, the power factor will be:
Power Factor = Input Active Power / Input Apparent Power = 2640 W / 2640 VA = 1 (or unity)
Note: Neglecting diode losses implies that we assume the diodes are ideal, without any voltage drops or losses during the rectification process. In practical scenarios, there will be some voltage drops across the diodes, and losses should be taken into account for more accurate calculations.
Therefore, a. For a single-phase full-bridge uncontrolled (diode) rectifier with a pure resistive load of 10 Ohms, neglecting diode volt-drops, the average output voltage is 110 V, the RMS output voltage is approximately 155.56 V, the output (load) current is 15.56 A, the ripple factor is 0.866, and the form factor is 0.866. b. Assuming a load with an inductive nature, L >> R, and a flat load current of 12 A, the input active power is 2640 W, the input apparent power is 2640 VA, and the power factor is 1 (or unity).
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Calculate the gravitational potential energy of an object with 100 kg as mass, colocated to 40 m of height. (g = 10 m/s^2)
Hello!!
For calculate the GPE let's applicate the formula:
\(\boxed{GPE = m g h}\)
\(\textbf{Being:}\)
\(\sqrt{}\) GPE = Gravitational potential energy = ?
\(\sqrt{}\) m = Mass = 100 kg
\(\sqrt{}\) g = Gravity = 10 m/s²
\(\sqrt{}\) h = Height = 40 m
⇒ \(\text{Then let's \textbf{replace it according} we information:}\)
\(GPE = 100 \ kg * 10 \ m / s ^{2} * 40 \ m\)
⇒ \(\text{Let's resolve it: }\)
\(GPE = 40000 \ J\)
\(\textbf{Result:}\\\text{The gravitational potential energy is \textbf{40 000 Joules}}\)
Answer:
What ever, thanks for the points
Explanation:
List 2 agents of physical weathering that might occur in a mountainous region.
The agents of physical weathering that might occur in a mountainous region are: Water and changes in temperature.
What kind of weathering takes place in mountains?Particularly in their settings with little soil and limited plant life, like mountainous areas and harsh deserts, physical weathering is one that do occurs.
Therefore, some Agents of weathering include water, ice, acids, salts, plants, animals, and variations in temperature. After a rock has been fractured, the fragments of rock and mineral are carried away by a process known as erosion. The forces of weathering and erosion cannot be withstood by any rock on Earth.
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TIME REMAINING
58:50
Shelly tells a friend that her computer needs to be fixed because it has been producing a lot of heat and is smoking. Where
is the error in her statement?
• Heat cannot be described as having been produced.
Thermal energy cannot be produced by electronics.
Her computer should be producing a lot of heat and does not need to be fixed.
Her computer is producing thermal energy, not heat.
Mark this and return
Save and Exit
Next
Submit
Answer:
Her computer is producing thermal energy, not heat.
Explanation:
Answer:
Her computer is producing thermal energy,not heat
Explanation:
How might writing an online journal be different than writing in a paper one?
A. It's ok to talk badly about people in an
online journal.
O B. It's easier to communicate online.
O C. You should expect less privacy.
O D. You should expect more privacy.
Writing in an online journal is different from writing in a paper one in the following way: it is easier to communicate online (option B).
What is a journal?A journal is a newspaper or magazine dealing with a particular subject.
A journal is an efficient medium to communicate the findings or results of an investigation to the public.
However, a journal can be virtual (online) or paper (hard copy). In this 21st century, it is easier to communicate to the masses online because more audience will be captured.
Therefore, writing in an online journal is different from writing in a paper one in the following way: it is easier to communicate online.
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Block A, mass 250 g , sits on top of block B, mass 2.0 kg . The coefficients of static and kinetic friction between blocks A and B are 0.34 and 0.23, respectively. Block B sits on a frictionless surface. What is the maximum horizontal force that can be applied to block B, without block A slipping
Answer:
F = 69.3 N
Explanation:
For this exercise we use Newton's second law, remembering that the static friction force increases up to a maximum value given by
fr = μ N
We define a reference system parallel to the floor
block B ( lower)
Y axis
N - W₁-W₂ = 0
N = W₂ + W₂
N = (M + m) g
X axis
F -fr = M a
for block A (upper)
X axis
fr = m a (2)
so that the blocks do not slide, the acceleration in both must be the same.
Let's solve the system by adding the two equations
F = (M + m) a (3)
a =\(\frac{F}{ M+m}\)
the friction force has the formula
fr = μ N
fr = μ (M + m) g
let's calculate
fr = 0.34 (2.0 + 0.250) 9.8
fr = 7.7 N
we substitute in equation 2
fr = m a
a = fr / m
a = 7.7 / 0.250
a = 30.8 m / s²
we substitute in equation 3
F = (2.0 + 0.250) 30.8
F = 69.3 N
On a day when the wind is blowing toward the south at 3 m/s, a runner jogs west at 4 m/s. What is the speed of the
air relative to the runner?
\({ \qquad\qquad\huge\underline{{\sf Answer}}} \)
Here we go ~
\({\sf {V}_{w} } \)= velocity of wind = 3 m/s (south) \({\sf {V}_{r} } \)= velocity of runner = 4 m/s (west)So,
\({\sf {V}_{w} } \) = - 3 \({ \sf \hat{j}} \)[ taking unit vector along north be \({ \sf \hat{j}} \) ]
\({\sf {V}_{r} } \) = - 4 \({ \sf \hat{i}} \)[ taking unit vector along west be \({ \sf \hat{i}} \) ]
\( \qquad \dashrightarrow\sf \: V_{wr}= V_{w} - V_{r }\)
[ where \({ \sf V_{wr}= } \) Relative velocity of wind with respect to runner ]
\( \qquad \dashrightarrow\sf \: V_{wr}= - 3 \hat{ j} - ( - 4 \hat{i})\)
\( \qquad \dashrightarrow\sf \: V_{wr}= - 3 \hat{ j} + 4 \hat{i}\)
That is : 3 m/s towards south and 4 m/s towards east.
So, it makes an angle of 37° with south, and 53° with East.
[ The resultant is depicted by yellow arrow in attachment ]
Magnitude :\( \qquad \dashrightarrow\sf \: |V_{wr} | = \sqrt{3 {}^{2} + 4 {}^{2} }\)
\( \qquad \dashrightarrow\sf \: |V_{wr} | = \sqrt{9 + 16 }\)
\( \qquad \dashrightarrow\sf \: |V_{wr} | = \sqrt{25 }\)
\( \qquad \dashrightarrow\sf \: |V_{wr} | = 5 \: \: m/s\)
Direction :\( \dashrightarrow \sf \tan( \alpha) = \dfrac{b\: \sin \theta}{b + a \sin( \theta) } \)
\({\sf \theta }\) = angle between the two vectors ( along east and south) i.e 90°
b = 4 units\( \dashrightarrow \sf \tan( \alpha) = \dfrac{4\: \sin (90 \degree)}{3+ 4 \cos( 90 \degree) } \)
\( \dashrightarrow \sf \tan( \alpha) = \dfrac{4 \times 1}{3+( 4 \times 0)} \)
\( \dashrightarrow \sf \tan( \alpha) = \dfrac{4}{3} \)
\( \dashrightarrow \sf \alpha = \tan {}^{ - 1} \bigg( \dfrac{4}{3 } \bigg)\)
\( \dashrightarrow \sf \alpha = 53 \degree\)
So, it's direction is 53° east from south ~
An electron is accelerated through 2400 V from rest and then enters a region in which there is a uniform 1.70 T magnetic field. What are (a) the maximum and (b) the minimum magnitudes for the magnetic force this charge can experience
Answer:
Explanation:
Let v be the velocity acquired by electron in electric field
V q = 1/2 m v²
V is potential difference applied on charge q , m is mass of charge , v is velocity acquired
2400 x 1.6 x 10⁻¹⁹ = .5 x 9.1 x 10⁻³¹ x v²
v² = 844 x 10¹²
v = 29.05 x 10⁶ m /s
Maximum force will be exerted on moving electron when it moves perpendicular to magnetic field .
Maximum force = Bqv , where B is magnetic field , q is charge on electron and v is velocity of electron
= 1.7 x 1.6 x 10⁻¹⁹ x 29.05 x 10⁶
= 79.02 x 10⁻¹³ N .
Minimum force will be zero when electron moves along the direction of magnetic field .
(a) The maximum force on the electron due to the magnetic field will be F= 79.02 x 10⁻¹³ N .
(b) Minimum force will be zero when electron moves along the direction of magnetic field .
What is magnetic force?Whenever a current is passes through a wire then the magnetic fields are generated around the wire and if any other charged particle comes under the influence of this magnetic field then the magnetic force is applied in the charge.
Let v be the velocity acquired by an electron in electric field
\(Vq=\dfrac{1}{2}mv^2\)
V is potential difference applied on charge q ,
m is mass of charge ,
v is velocity acquired
2400 x 1.6 x 10⁻¹⁹ = .5 x 9.1 x 10⁻³¹ x v²
v² = 844 x 10¹²
v = 29.05 x 10⁶ m /s
Maximum force will be exerted on the moving electron when it moves perpendicular to the magnetic field .
Maximum force = Bqv , where B is magnetic field , q is charge on an electron and v is velocity of electron
F=Bqv
F= 1.7 x 1.6 x 10⁻¹⁹ x 29.05 x 10⁶
F= 79.02 x 10⁻¹³ N .
Minimum force will be zero when electron moves along the direction of magnetic field .
Hence the maximum force on the electron due to the magnetic field will be F= 79.02 x 10⁻¹³ N and the Minimum force will be zero when electron moves along the direction of magnetic field .
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Please help I'm almost done.
Which can be excluded due to the absence of fossil records?(1 point)
Responses
a dinosaur's backbone
b. the shell of a snail
c. the shell of a crab
d.the body of a jellyfish
The body of a jellyfish can be excluded due to the absence of fossil records and is denoted as option D.
What is a Fossil?This is referred to as the remains of plants and animals which have been preserved in the earth crust and it is important as it helps to give more information about life history of different organisms.
Examples of fossils include bones, shells etc as they are the parts of the organism which are preserved and not doesn't decay. The body of a jellyfish will decay and not form a fossilized structure which is therefore the reason why option D was chosen.
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During the 28-day lunar cycle, the positions of the Sun,
Earth, and the Moon change in relation to one another. The
diagram shows how their relative positions change.
Which statement describes the positions of the Moon, the Sun, and Earth
during a new moon?
A. Earth is closer to the Sun than to the Moon.
B. The Moon is between Earth and the Sun.
C. Earth is between the Moon and the Sun.
D. The Sun is between Earth and the Moon.
Answer: B
Explanation: B is the correct statement describing the positions of the Moon, the Sun, and the Earth during a new moon. The Moon is between Earth and the Sun.
During a new moon, the Moon is positioned between the Sun and the Earth, with the illuminated side of the Moon facing away from the Earth. This means that the side of the Moon that faces the Earth is not receiving any sunlight, making it invisible to us from Earth. The new moon is the first phase of the lunar cycle and occurs roughly every 29.5 days.
a feather is dropped on the moon from a height of 1.40meters. the acceleration of gravity on the moon is 1.67m/s^2. determine the time for the feather to fall on the surface of the moon
Answer:
1min since there is no gravity on the moon so it will take time to drop on the moon.
Explanation:
Each of the following statements is related to conductors in electrostatic equilibrium. Choose the words that make each statement correct. HINT (a) The net charge is always zero ---Select--- the surface of an isolated conductor. (b) The electric field is always zero ---Select--- a perfect conductor. (c) The charge density on the surface of an isolated, charged conductor is highest where the surface is ---Select---
Answer:
a) interior, b) inside, c) minor
Explanation:
In this exercise you are asked to select the correct words so that the statements have been correct
Electric charges always repel each other when they are of the same sign, in conductors this has the consequence that charges accumulate on the surface and the interior remains without electric charges. with this we analyze the statements
a) interior
b) inside
c) minor
therefore the phrase would be:
(a) The net charge is always zero ---INTERIOR--- the surface of an isolated conductor.
(b) The electric field is always zero ---INSIDE--- a perfect conductor.
(c) The charge density on the surface of an isolated, charged conductor is highest where the surface is ---MINOR---to)
PROBLEMS Q2/ In the cct shown in Figure, find: 1) Rt 2) Ibe Iaf
The circuit consists of a series of number of pairs of parallel and series
arranged resistors.
Correct responses:
\(R_T\) = 12 Ω\(I_{BE}\) = 0.5 A\(I_{A_F}\) = 2 AMethods used for calculations to obtain the above responsesThe total resistance can be calculated as follows;
Resistance between point C to D and from D to E are in series, therefore;
We have;
\(R_{CD}\) = 5 Ω and \(R_{DE}\) = 9 Ω are parallel
Therefore;
\(R_{TCE} = \mathbf{ \dfrac{1}{\dfrac{1}{R_{CE}} + \dfrac{1}{R_{CD} +R_{DE}} }}\)
\(R_{TCE} = \dfrac{1}{\dfrac{1}{14} + \dfrac{1}{5+9} } = 7\)
\(R_{TCE}\) = 7 Ω
\(R_{BC}\) = 11 Ω is in series with \(R_{CE}\) both of which are parallel to \(R_{BE}\) = 18 Ω
\(R_{TBE} = \mathbf{\dfrac{1}{\dfrac{1}{R_{BE}} + \dfrac{1}{R_{BC} + R_{TCE}} }}\)
Therefore;
\(R_{TBE} = \mathbf{\dfrac{1}{\dfrac{1}{18} + \dfrac{1}{11 + 7} }} = 9\)
\(R_{TBE}\) = 9 Ω
\(R_{TAE} = \mathbf{\dfrac{1}{\dfrac{1}{R_{AE}} + \dfrac{1}{R_{AB} + R_{TBE}} }}\)
Therefore;
\(R_{TAE} = \dfrac{1}{\dfrac{1}{22} + \dfrac{1}{13 + 9} } = 11\)
\(R_{TAE}\) = 11 Ω
\(R_T = \mathbf{R_{TAE} + R_{A_F}}\)
Therefore;
\(R_T\) = 11 Ω + 1 Ω = 12 ΩThe current in the circuit, I, is therefore;
\(\displaystyle I = \frac{24 \ v}{12 \ \Omega} = \mathbf{2 \ A}\)
By current divider rule, due to the equality of the parallel resistances we have;
Current through AB, \(I_{AB}\) = \(\frac{1}{2} \times 2 \ A\) = 1 A
Similarly;
Current through BE, \(\mathbf{I_{BE}}\) = \(\frac{1}{2}\) × 1 A = 0.5 ACurrent through \(\mathbf{I_{A_F}}\) = The circuit current, I = 2 A
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Bru this was a challenge..........
Answer:
um
Explanation:
Answer: Dang thats tough g but u did it
Explanation:
6 waves pass by a point in 2 seconds. What is the frequency?
Answer:
A frequency by 2 seonds is 0.5 Hertz.
Explanation:
5. Hilda is trying to move a 40 kg couch across a level floor and pushes with a horizontal force of
150 N, but the couch does not move. What is the minimum coefficient of static friction with the
floor? Assume the acceleration due to gravity is g = 9.8 m/s2
The minimum coefficient of static friction with the floor is 0.3846.
To find the minimum coefficient of static friction with the floor, we need to consider the forces acting on the couch. In this case, the force of gravity is pulling the couch downward with a magnitude of mg, where m is the mass of the couch (40 kg) and g is the acceleration due to gravity (9.8 m/s²).
Since the couch does not move, the force of static friction between the couch and the floor must be equal in magnitude but opposite in direction to the horizontal pushing force of 150 N.
Therefore, we have the equation F_friction = F_push, where F_friction is the force of static friction.
The force of static friction can be calculated using the formula F_friction = μ_s * N, where μ_s is the coefficient of static friction and N is the normal force.
Since the couch is on a level floor and is not accelerating vertically, the normal force N is equal in magnitude but opposite in direction to the force of gravity, which is mg.
Substituting the values into the equation, we have μs * mg = 150 N.
Solving for μs, we get μs = 150 N / (mg).
Substituting the given values, we have μ_s = 150 N / (40 kg * 9.8 m/s²).
Simplifying, we find that μs = 0.3846.
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For the purpose of calculating the electric field strength by means of Gauss’s law, determine whether approximate cylindrical symmetry holds in each of the following situations.
Part (a) We have a 3.6-m long copper rod of radius 1 cm, carrying a charge of 1.5 nC distributed uniformly along the rod’s length. We want to calculate the electric field strength at a point 4.9 cm from the rod near its center.
TRUE FALSE
Part (b) We have a 8.9-cm long copper rod of radius 1 cm, carrying a charge of 1.5 nC distributed uniformly along the rod’s length. We want to calculate the electric field strength at a point 4.9 cm from rod near its center.
TRUE FALSE
Part (c) A 1.9-m long wooden rod is glued end-to-end to a 1.9-m long plastic rod, both of radius 1 cm. The combined rod is then painted with an electrically charged paint so that it is covered with a uniform charge density, giving it total charge of 1.5 nC. We want to calculate the electric field strength at a point 4.9 cm from the rod near its center.
TRUE FALSE
Part (d) For the same charged rod as in part (c) we want to calculate the electric field strength at a point 8.9 m from each end of the rod.
TRUE FALSE
Answer:
1. True
2. False
3. True
4. False
Explanation:
a) In this case, length of the copper rod is 3.6 m which is much larger than the distance 4.9 cm to the point at which electric field is to be determined. Therefore, yes, cylindrical symmetry holds.
b) In this case, length of the copper rod is 8.9 cm which is of the same order of magnitudes the distance 4.9 cm to the point at which electric field is to be determined. Therefore, no, cylindrical symmetry does not hold.
c) In this case, length of the copper rod is 3.8 m which is much larger than the distance 4.9 cm to the point at which electric field is to be determined. Therefore, yes, cylindrical symmetry holds.
d) In this case, length of the copper rod is 3.6 m which is of the same order of magnitudes the distance 4.9 cm to the point at which electric field is to be determined. Therefore, no, cylindrical symmetry does not hold.
What sequence of two displacements moves from (5, 5) m to (- 5, - 5) * m while traveling a distance of exactly 20 meters? How does this distance compare to the single displacement that connects the same starting and ending point?
The two displacements that move from (5,5) to (-5,-5)
(5,5) → ( 5,-5) [10 units down]
(5,-5) → (-5,5) [ 10 units left ]
The single displacement that connects the 2 points is the hypotenuse of the formed triangle where each side is 10 m long.
Apply Pythagorean theorem:
c2 = 10^2+10^2
c^2 = 100 + 100
c^2 = 200
c =√200
c= 14.14
Compared to the simple displacement (14.14) that connects both points, it is greater.
20m > 14.14 m
4- What force must be applied to a surface area of 0.0025m , to create a pressure ol
200.000Pa?
The parallel plates in a capacitor, with a plate area of 9.30 cm2 and an air-filled separation of 4.50 mm, are charged by a 7.80 V battery. They are then disconnected from the battery and pulled apart (without discharge) to a separation of 9.60 mm. Neglecting fringing, find (a) the potential difference between the plates, (b) the initial stored energy, (c) the final stored energy, and (d) the work required to separate the plates.
Answer:
a) ΔV ’= 1.66 10¹ V= 16.6 V, b) U = 55.64 10⁻¹² J, c) U_f = 1.18 10⁻¹⁰ J
d) W = 6.236 10⁻¹¹ J
Explanation:
Capacitance can be found for a parallel plate capacitor
C = ε₀ \(\frac{A}{d}\)
Let's reduce the magnitudes to the SI system
A = 9.30 cm² (1 m / 10² cm) 2 = 9.30 10⁻⁴ m²
c = 4.50 mm (1 m / 1000 mm) = 4.50 10⁻³ m
Co = 8.85 10⁻¹² 9.30 10⁻⁴ /4.50 10⁻³
Co = 1.829 10⁻¹² F
when the plates separate at d = 9.60 10⁻³ m, the capcitance changes to
C = ε₀ \frac{A}{d_1}
C = 8.85 10⁻¹² 9.30 10⁻⁴/9.60 10⁻³
C = 8.57 10⁻¹³ F
a) the potential difference
C =
since the capacitor is not discharged, let's look for the initial charge
Co = \frac{Q}{ \Delta V}
Q = C₀ ΔV
Q = 1.829 10⁻¹² 7.80
Q = 14.2662 10⁻¹² C
when the condensate plates are separated
C = \frac{Q}{ \Delta V' }
ΔV ’= Q / C
ΔV ’= 14.266 10⁻¹² / 8.57 10⁻¹³
ΔV ’= 1.66 10¹ V= 16.6 V
b) the stored energy is
U = ½ C ΔV²
for initial separation
U = ½ C₀ ΔV²
U = ½ 1.829 10⁻¹² 7.80²
U = 55.64 10⁻¹² J
c) The energy for end separation;
U_f = ½ C DV’2
U_f = ½ 8.57 10⁻¹³ 16,6²2
U_f = 1.18 10⁻¹⁰ J
d) The work
as there are no losses, the work is equal to the variation of the energy
W = ΔU = U_f -U₀
W = 1.18 10⁻¹⁰ - 55.64 10-12
W = 6.236 10⁻¹¹ J
In a compound microscope, the objective has a focal length of 1.0 cm, the eyepiece has a focal length of 2.0 cm, and the tube length is 25 cm. What is the magnitude of the overall magnification of the microscope?
Answer:
m = 312.5
Explanation:
Given that,
The focal length of the objecive lens, \(f_o=1\ cm\)
The focal length of eye piece, \(f_e=2\ cm\)
length of the tube, L = 25 cm
We need to find the magnitude of the overall magnification of the microscope. It is given by the formula as follows :
\(m=\dfrac{L}{f_o}\times \dfrac{D}{f_e}\)
D = 25 cm
So,
\(m=\dfrac{25}{1}\times \dfrac{25}{2}\\\\m=312.5\)
So, the overall magnification of the microscope is 312.5.
Connecting Clauses with Colons and Semicolons
Quaynisha Perry's strategy was interesting: ask everyone in the room to be part of the decision-making process.
The statement has been corrected of the capitalization error.
What is capitalization error?
Capitalization errors is said to take place when the writer capitalizes a word that does not require a capital letter or when the writer does not capitalize a word the requires one.
In all cases, Capitalization errors hinder the reader's experience with the writing and must be avoided at all cost.
It is pertinent to note that you should always capitalize the first letter of the first word in a sentence, no matter what the word is.
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A boat moves up and down as water waves pass under the boat. If the amplitude of the wave gets bigger, then
A)
the boat will rise up higher.
B)
the boat will not rise up as high.
C)
the boat will go up and down more often.
D)
the boat will continue to move the same way.
Answer: The Boat will rise
Explanation: Because high amplitude means high in heights.
An insulated aluminium calorimeter with a mass of 154 g, contains 90 ml of water at a temperature of 80°C 10 g of ice at -20°C is added to the water and the mixture stirred until the ice has dissolved. What is the final temperature of the water? (specific heat aluminium = 880 JkgK¹)
The final temperature of the water is approximately 19.8°C.First, we need to calculate the heat lost by the water as it cools down from 80°C to the final temperature.
What formula is used?We can use the formula: Q = m × c × ΔT where Q is the heat lost, m is the mass of the water, c is the specific heat capacity of water, and ΔT is the change in temperature.
The mass of water in the calorimeter is:
90 ml = 90 g
The heat lost by the water is:
Q1 = 90 g × 4.18 J/g°C × (80°C - T)
Q = m × Lf + m × c × ΔT
The mass of ice added to the water is 10 g. The heat gained by the ice is:
Q2 = 10 g × 334 J/g + 10 g × 4.18 J/g°C × (T - (-20°C))
where 334 J/g is the heat of fusion of water.
Since the calorimeter is insulated, we know that the heat lost by the water must equal the heat gained by the ice. Therefore:
Q1 = Q2
90 g × 4.18 J/g°C × (80°C - T) = 10 g × 334 J/g + 10 g × 4.18 J/g°C × (T - (-20°C))
Simplifying and solving for T, we get:
T = 19.8°C
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Q4) One of the most astonishing applications of analytical mechanics is the study of
fly motion. In this example, we work on a mosquito that crawls in a spherical path on
the surface of marble of diameter (D) according to the following equations
D
= wt
= 2
0 = (cos 40 + 4)k,
where k is constant. Find the speed of the mosquito at t = 0 second where k = 1 and
at t = To seconds. Explain with a diagram, how the motion looks like.
=
т
16
I dont know but I am messaging because maybe someone else see it and help u :)
Which planetary property has the greatest influence on the width of the light curve of a transiting planet
Radius of the planet has the greatest influence on the width of the light curve of a transiting planet.
What is radius?"Radius is a straight line from the centre to the circumference of a circle or sphere."
What is planet?"Planets are the largest objects in the solar system after the Sun."
What is light curve?"A light curve is a graph of light intensity of a celestial object or region, as a function of time."
What is transiting planet?"A transit occurs when a planet passes between a star and its observer."
According to Kepler, size of the planet is proportional to how much light is blocked . Hence , more deeper the transits are , more the size of the planet will be. This implies radius has the greatest influence on the width of the light curve of a transiting planet.
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the diameter of the wheels on your car ( including the tires) is 25 inches. you are going to drive 250 miles today. each of your wheels is goingnto turn by an angle of
Cobalt-60 has a half-life of 5 years. After 20 years, what percent of the original sample would remain?
Answer:
6.25%
Explanation:
20/5=4
half-life=1/2 of previous life
1/2=50%
50%=0.5
(0.5)^4 = ==> get the 4 from dividing total years(20) by the half-life(5): 20/5
0.0625
0.0625*100%=6.25%
in coming to a stop, an old truck leaves skid marks 45 m long on the highway. assuming a deceleration of 6m/s2 , estimate the speed of the truck just before braking.
The speed of the truck just before braking is 23.24 m/s.
What is the speed of the clock before braking?
The speed of the truck before braking is calculated by applying the third kinematic equation as shown below.
v² = u² - 2as
where;
v is the final velocity of the truck when it stopsa is the acceleration of the trucks is the distance travelled by the truckWhen the truck stops, the final velocity = 0
0 = u² - 2as
u² = 2as
u = √2as
u = √ ( 2 x 6 x 45 )
u = 23.24 m/s
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A see saw at the park has a length of 3.0 m. Sally has a mass of 30 kg and wants to see saw with Sarah who has a mass of 40 kg. If Sally sits on the very right end of the see saw, how far from the center should Sarah sit?
Answer:
\(1.125\; {\rm m}\).
Explanation:
The torque that Sarah and Sally exert on this seesaw need to be equal in magnitude.
The weight of Sarah is \(m(\text{Sarah})\, g\), where \(m(\text{Sarah}) = 40\; {\rm kg}\).
The weight of Sally is \(m(\text{Sally})\, g\), where \(m(\text{Sally}) = 30\; {\rm kg}\).
Assuming that the seesaw is level. The force that Sarah exerts on the seesaw will be perpendicular to the seesaw. The resultant torque will be of magnitude \(\tau(\text{Sarah}) = m(\text{Sally})\, g\, l(\text{Sarah})\), where \(l(\text{Sarah})\) is the distance between Sarah and the center of the seesaw (the fulcrum).
Similarly, the torque from Sally will have a magnitude of \(\tau(\text{Sally}) = m(\text{Sally})\, g\, l(\text{Sally})\), where \(l(\text{Sally}) = (3.0 / 2)\; {\rm m} = 1.5\; {\rm m}\) is the distance between Sally and the center of the seesaw.
The magnitude of the two torques should be equal. Thus:
\(m(\text{Sarah})\, g\, l(\text{Sarah}) = m(\text{Sally})\, g\, l(\text{Sally})\).
Rewrite this equation and solve for \(l(\text{Sarah})\):
\(\begin{aligned}l(\text{Sarah}) &= \frac{m(\text{Sally})\, g\, l(\text{Sally})}{m(\text{Sarah})\, g} \\ &= \frac{m(\text{Sally})}{m(\text{Sarah})}\, l(\text{Sally})\\ &= \frac{30\; {\rm kg}}{40\; {\rm kg}}\, (1.5\; {\rm m}) \\ &= 1.125\; {\rm m}\end{aligned}\).