Please help on these

Answer:

2.25

Step-by-step explanation:

I think it is this in fraction form 2 1/4

Adding a tracking variable to count the number of times a loop executes can be an effective way to measure the answer choice's truthfulness.

Adding a tracking variable to count the number of loop executions can indeed be a useful technique for various purposes. By incrementing the tracking variable within the loop, we can keep track of the number of times the loop body is executed. This information can be valuable in measuring the accuracy or efficiency of the loop and evaluating the truthfulness of an answer choice.

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By monitoring the loop execution count, we can gain insights into the behavior of the code, identify potential issues such as infinite loops, and make informed decisions based on the observed results. Hence, adding a tracking variable to count loop executions can be an effective technique to measure the truthfulness or performance of an answer choice in certain scenarios.

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The measure of angles are:

3. <1 = 63, <2= 49, <3= 87, <4= 44

4. <1= 52, <2= 79, <3= 38

The total of a triangle's three internal angles is 180 degrees, as stated by the angle sum feature of a triangle. A closed shape with both inner and exterior angles, a triangle is created by three line segments. When the values of the other two angles are known, one can utilise the angle sum property to determine the measure of an unknown interior angle.

3. <3 + 93=1 80 (linear pair)

<3 = 87

<2 = 49 (Vertical opposite angle)

<3 + <4 + 49= 180  (Angle sum property)

87 + <4 + 49= 180

<4 = 44

and, <2 + <1 + 68= 180  (Angle sum property)

49+ <1 + 68= 180

<1 = 63

4. <3 = 38 (alternate interior angle)

<2 + <3 + 63= 180  (Angle sum property)

38+ <2 + 63= 180

<2 = 79

and, <1 + 90 + 38= 180  (Angle sum property)

<1= 52

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Answer:

In 25 minutes, the monthly phone charges of both companies will be the same.

Step-by-step explanation:

If we allow m to represent the number of minutes, we can create two equations for C, the total cost of phone charges from both companies:

Phoenix equation:  C = 0.5m + 30

Nuphone equation: C - 0.10m + 40

Now, we can set the two equations equal to each other.  Solving for m will show us how many minutes must Abby use for the total cost at both companies to be the same:

0.5m + 30 = 0.10m + 40

Step 1:  Subtract 30 from both sides:

(0.5m + 30 = 0.10m + 40) - 30

0.5m = 0.10m + 10

Step 2:  Subtract 0.10m from both sides:

(0.5m = 0.10m + 10) - 0.10m

0.4m = 10

Step 3:  Divide both sides by 0.4 to solve for m (the number of minutes it takes for the total cost of both companies to be the same)

(0.4m = 10) / 0.4

m = 25

Thus, Abby would need to use 25 minutes for the total cost at both companies to be the same.

Optional Step 4: Check the validity of the answer by plugging in 25 for m in both equations and seeing if we get the same answer:

Checking m = 25 with Phoenix equation:

C = 0.5(25) + 30

C = 12.5 + 30

C = 42.5

Checking m = 25 with Nuphone equation:

C = 0.10(25) + 40

C = 2.5 + 40

C = 42.5

Thus, m = 25 is the correct answer.

Answer:

B

Step-by-step explanation:

because equal to mass over volume

Answer:

22 inches is the answer

Answer:

-6,6

Step-by-step explanation:

x^2=36

6*6=36

-6*-6=36

To find the hourly rate, we can subtract the cost of two hours by the cost of one hour:

So the hourly rate is $40.

Then, to find the initial fee, we subtract the cost of one hour by the hourly rate:

So the initial fee is $15.

SOLUTION:

Step 1:

In this question, we are given the following:

The volume of a gas V held at a constant temperature in a closed container varies inversely with its pressure P. If the volume of a gas is 800 cubic centimeters when the pressure is 450 millimeters of mercury​ (mm Hg), find the volume when the pressure is 200 mm Hg.

Step 2:

This is an application of Boyle's law which states that:

Boyle’s law is a gas law that states that the pressure exerted by a gas (of a given mass, kept at a constant temperature) is inversely proportional to the volume occupied by it. In other words, the pressure and volume of a gas are inversely proportional to each other as long as the temperature and the quantity of gas are kept constant.

Next:

CONCLUSION:

The volume when the pressure is 200 mm Hg is:

Abella paid $2.40 for a dozen eggs last month and $3.00 for the same number of eggs this month.

The percentage increase in the price of the eggs this month can be calculated as follows:

Step 1: Calculate the difference in prices from last month to this month

$3.00 - $2.40 = $0.60

Step 2: Calculate the percentage increase in price

Percentage increase in price = (Increase in price / Original price) x 100%

Percentage increase in price = ($0.60 / $2.40) x 100%

Percentage increase in price = 0.25 x 100%

Percentage increase in price = 25%

Therefore, the percentage increase in the price of the eggs this month is 25%.

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Answer:

B = no solution

Step-by-step explanation:

y = -5x - 3

-5x - y - 3 = 0

Substitute

-5x - (-5x - 3) - 3 = 0

Distributive Property

-5x + 5x + 3 - 3 = 0

Combine Like terms

0 + 3 - 3 = 0

0 + 0 = 0

0 = 0

This system has no solutions. You don't have a value for x or y

Hope this helped

Answer:

A) 0."36"

B)It is a repeating decimal because .36 is repeated indefinitely. Terminating decimals contains a finite number of digits after the decimal point.

Step-by-step explanation:

No it is not a right angled triangle.

acc to our question-

Hence, no sides are equal to 90 degrees.

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Two unit vectors orthogonal to both ⟨4, 6, 1⟩ and ⟨-1, 1, 0⟩ are approximately U1 ≈ (-0.099, -0.099, 0.992) and U2 ≈ (0.640, -0.425, -0.641), obtained by taking the cross product and normalizing the vectors.

To find two unit vectors orthogonal (perpendicular) to both ⟨4, 6, 1⟩ and ⟨-1, 1, 0⟩, we can use the cross product of these vectors. The cross product will give us a vector that is orthogonal to both input vectors.

Let's calculate the cross product:

⟨4, 6, 1⟩ × ⟨-1, 1, 0⟩ = (6 * 0 - 1 * 1, 1 * -1 - 0 * 4, 4 * 1 - 6 * -1)

                       = (-1, -1, 10)

Now, we have one vector that is orthogonal to both ⟨4, 6, 1⟩ and ⟨-1, 1, 0⟩, which is (-1, -1, 10). To find a unit vector in the same direction, we need to normalize it by dividing it by its magnitude:

Magnitude of the vector = √((-1)^2 + (-1)^2 + 10^2)

                     = √(1 + 1 + 100)

                     = √102

                     ≈ 10.0995

Unit vector U1 = (-1, -1, 10) / 10.0995

           ≈ (-0.099, -0.099, 0.992)

Now, to find the second unit vector, we can take the cross product of the two given vectors:

⟨4, 6, 1⟩ × (-0.099, -0.099, 0.992) = (6 * 0.992 - 1 * -0.099, 1 * -0.099 - 0.992 * 4, 4 * -0.099 - 6 * 0.992)

                                 ≈ (5.954, -3.959, -5.934)

Again, we normalize this vector to obtain the second unit vector:

Magnitude of the vector = √(5.954^2 + (-3.959)^2 + (-5.934)^2)

                     ≈ √(35.465 + 15.677 + 35.196)

                     ≈ √86.338

                     ≈ 9.296

Unit vector U2 = (5.954, -3.959, -5.934) / 9.296

           ≈ (0.640, -0.425, -0.641)

Therefore, two unit vectors orthogonal to both ⟨4, 6, 1⟩ and ⟨-1, 1, 0⟩ are approximately U1 ≈ (-0.099, -0.099, 0.992) and U2 ≈ (0.640, -0.425, -0.641).

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The vector parametrization for the equation of line passing through points (2,5,3) and (6,9,6) is: r(t)= (2i + 5j + 3k) + μ(6i + 9j + 6K).

WE know that parameterization of the a curve is provided by each vector-valued function.

Since the pair of equations x = x (t) and y = y (t) that express the coordinates of a point along a curve in terms of such a parameter is known as a parameterization of a curve.

Given passing points:

(2,5,3) and (6,9,6)

In vector form;

Let vector a = 2i + 5j + 3k

Let vector b = 6i + 9j + 6K

Let μ be any constant.

Then, using the vector parametrization:

The equation of line in vector form for the given points is;

r(t)= a + μb

r(t)= (2i + 5j + 3k) + μ(6i + 9j + 6K)

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Correct question:

Find the vector parametrization for equation of the line that passes through the points (2,5,3) and (6,9,6). (Give your answer in the form 〈∗,∗,∗〉. Express numbers in exact form. Use symbolic notation and fractions where needed.)

r(t)=?

i) The general solution to the differential equation is y = (C₁ + C₂x)e^(-3x).

ii) The general solution to the differential equation is z = C₁e^(-2t) + C₂.

iii) The given equation 1/3 (d/dr)(r²(ds/dr)) = 1 can be solved to obtain the general solution.

i) To solve the first differential equation, we can assume a solution of the form y = e^(rx). Substituting this into the differential equation, we obtain the characteristic equation r² + 6r + 9 = 0. Solving this quadratic equation gives us a repeated root of -3. Therefore, the general solution is y = (C₁ + C₂x)e^(-3x), where C₁ and C₂ are arbitrary constants.

ii) The second differential equation can be solved using a similar approach. Assuming a solution of the form z = e^(rt), we substitute it into the equation to obtain the characteristic equation r² + 4r = 0. Solving this equation gives us two roots, r = 0 and r = -4. Therefore, the general solution is z = C₁e^(-4t) + C₂, where C₁ and C₂ are arbitrary constants.

iii) The given equation 1/3 (d/dr)(r²(ds/dr)) = 1 can be solved to obtain the general solution.

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The example demonstrating the commutative property is 12*8 = 8*12, the examples demonstrating associative property are (2+3)+6 = 2+(3+6) and 6*(7*3) = (6*7)*3 and the examples for the distributive property are 5*(2+5) = 10+25 and 4*(3+6) = 12+24.

According to the question,

We have the following information:

1) 5*(2+5) = 10+25

2) (2+3)+6 = 2+(3+6)

3) 4*(3+6) = 12+24

4) 6*(7*3) = (6*7)*3

5) 12*8 = 8*12

We know that commutative property of multiplication states:

a*b = b*a

So, this applies to 5th one.

Associative property of addition:

(a+b)+c = a+(b+c)

Associative property of multiplication:

(a*b)*c = a*(b*c)

Now, this applies to 2nd and 4th one.

Distributive property:

a*(b+c) = a*b+a*c

This applies to 1st and 3rd one.

Hence, the example demonstrating the commutative property is 12*8 = 8*12, the examples demonstrating associative property are (2+3)+6 = 2+(3+6) and 6*(7*3) = (6*7)*3 and the examples for the distributive property are 5*(2+5) = 10+25 and 4*(3+6) = 12+24.

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A function for the area A of the enclosure in terms of w is A(w) = w * ((800 - w) / 2). 200 feet width would maximize the area. The maximum area is 60,000 square feet.

a) To write a function for the area A of the enclosure in terms of w, we first need to express the length l in terms of w. Since one side of the pen is against the barn and only 3 sides require fencing, we can write the equation for the total length of fencing (800 feet) as:

800 = w + 2l

Now, solve for l:

2l = 800 - w
l = (800 - w) / 2

Next, write the area function A(w) using the formula for the area of a rectangle, A = w * l:

A(w) = w * ((800 - w) / 2)

b) To find the width w that maximizes the area, we need to find the maximum value of A(w). To do this, take the first derivative of A(w) with respect to w and set it to zero:

dA(w)/dw = (800 - 2w) / 2 - w

Now, set dA(w)/dw to zero and solve for w:

0 = (800 - 2w) / 2 - w
0 = 400 - w - w
2w = 400
w = 200 feet

The width w that maximizes the area is 200 feet.

c) To find the maximum area, plug the optimal width w (200 feet) back into the area function A(w):

A(200) = 200 * ((800 - 200) / 2)
A(200) = 200 * (600 / 2)
A(200) = 200 * 300
A = 60,000 square feet

The maximum area of the enclosure is 60,000 square feet.

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Answer:

5 divided by 2

Step-by-step explanation:

1/2 * 5 = 5/2

5/2 = 5 divided by 2

Answer:

15 = 9 + j

Step-by-step explanation:

"15 is 9 more than j"

"15 is"  may be written as "15 ="

"9 more than j" may be written as "9+j"

Put these two expression together:

15 = 9 + j

Answer:

they are congruent by SSS

Step-by-step explanation:

Answer:

B SSS

Step-by-step explanation:

The problem gives us lines to show which are congruent to each other. So we can see there are two sides equal to each other. For it to be SSS we need to know a third side is congruent and we can tell that we have a third congruent side because they share a side where the line cuts in the middle.

Hope This Helps :)

The volume of the cylinder is 15.7 feet square when the height is 5 feet and the diameter is 2 feet.

Given that,

The cylinder has a height of 5 feet and the diameter of 2 feet.

We have to find the volume of the cylinder.

We know that,

The volume of the cylinder is πr²h

π is nothing but pi the value is 3.14.

r is the radius of the cylinder is diameter/2 is 2/2=1 feet.

h is the height of the cylinder.

The volume of the cylinder= πr²h

= 3.14×(1)²×(5)

=3.14×1×5

=3.14×5

=15.7

Therefore, The volume of the cylinder is 15.7 feet square when the height is 5 feet and the diameter is 2 feet.

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Yes, an object can have zero velocity and immobile be accelerating together. While participating the object, you will find that the object will continue to move ahead for some time and then stops instantly.

Then the object will start to move in the reverse direction.

at all the velocity is constant, the acceleration is zero. For example, a car traveling at a constant 80 km/h in a straight line has nonzero velocity and zero acceleration.

If acceleration is 0, the velocity is not converted. If the velocity is constant (0 acceleration) then the object will continue needing slowing down or speeding up.

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Answer:

It should be -18 times the square root of of 10

Step-by-step explanation:

Answer:

1/2 , 5/6 , 5/8 ,5/12

Maximum 8A/144 people are allowed to entire the park.

The entire space taken up by the surface of the park is called area.

If the park is rectangular shaped, then the area is the product of length and breadth. If it is square shaped, area can be determined by the square of the side length.

Given, length of unused space = 12 foot

    breadth of unused space = 12 foot

Area of unused space = 12 x 12 = 144 square feet

Maximum 8 people is allowed for every 144 squares feet space

Let, area of the entire park is A square feet

Now maximum number of people allowed = (8 × A)/ 144

hence, 8A/144 people is allowed.

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The clinic should hire at least 7 doctors in order to serve 122 patients per day.

To determine how many doctors the clinic should hire in order to serve 122 patients per day, we need to calculate the number of patients each doctor can see within their working hours.

Let's start by calculating the total number of minutes each doctor works per day. Since each doctor works 8 hours per day and there are 60 minutes in an hour, the total minutes worked by a doctor per day would be 8 hours × 60 minutes = 480 minutes.

Next, we need to find out how many patients a doctor can see within their working hours. Given that each patient requires an average of 27 minutes with a doctor, the number of patients a doctor can see per day would be 480 minutes ÷ 27 minutes per patient = 17.7778 patients.

Since we can't have a fractional number of patients, we need to round this number up to the nearest whole number to ensure that each patient gets the required attention. Therefore, each doctor can see approximately 18 patients per day.

To serve 122 patients per day, we divide the total number of patients by the number of patients each doctor can see per day: 122 patients ÷ 18 patients per doctor = 6.7778 doctors.

Again, we can't have a fractional number of doctors, so we need to round this number up to the nearest whole number. Therefore, the clinic should hire at least 7 doctors to serve 122 patients per day.

In summary, the clinic should hire at least 7 doctors in order to serve 122 patients per day.

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65*2x=_________

32x+1=_________

x=65*2x=32x+1

`this is the solution `