Find the surface area of q cylinder.

The following equation is m=d-10+k×i represent the total amount in account(m) in dollar.

Although the question does not specify the options, but I have specified my answer as follows:

Given:

The equation representing the total amount in the account, m, when starting with d dollars and being charged a 10$ fee.

Account Opening Charges: $10

Starting amount: $d

The total amount in the account: $m

Let us say the depositor deposits an amount $k for 'i' number of months

Banks deduct their charges from the account balance itself, hence account opening charges are deducted from the bank balance.

I have assumed an amount $k invested every month. You can remove that term as per the requirement of the question.

The total amount at a point in time = starting amount - Account Opening Charges + monthly deposit till that time

⇒m=d-10+k×i

This equation shows that the total amount in the account will be equal to the initial deposit minus the fee charged by the bank.

Therefore, the following equation is m=d-10+k×i.

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The statement that is NOT true regarding the clinical applications of osmotic principles is the administration of hypotonic IV solutions potentially causing red blood cells to swell/burst.

Osmosis is the process of solvent (usually water) moving across a semi-permeable membrane from an area of lower solute concentration to an area of higher solute concentration. In clinical applications, osmotic principles are utilized for various therapeutic purposes.

The administration of hypotonic IV solutions, which have a lower solute concentration than the surrounding fluid, would actually cause red blood cells to swell and potentially burst. Hypotonic solutions cause water to enter the cells, leading to cell lysis. Therefore, this statement is incorrect.

On the other hand, the other three statements are true regarding the clinical applications of osmotic principles. IV mannitol is indeed used as a "lifesaver" in cases of traumatic brain injury because it acts as an osmotic agent, drawing water from the brain tissue and reducing intracranial pressure.

When administering 3% hypertonic saline, it is generally preferred to use a central line or catheter, although peripheral administration is sometimes done. This preference is due to the potential risk of phlebitis or irritation at the peripheral site, as hypertonic solutions can be more irritating to the veins.

Mannitol, as an osmotic agent, acts by drawing electrolytes from the central nervous system through osmosis. This process helps relieve intracranial pressure, making this statement regarding the clinical application of osmotic principles true.

In conclusion, the administration of hypotonic IV solutions potentially causing red blood cells to swell/burst is the statement that is NOT true among the given options.

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True.

If adding two positive integers results in a negative number, it means that an overflow has occurred. The overflow flag is set when the result of an operation is too large to be represented with the given number of bits.
If bx and dx both contain positive integers and adding them produces a negative result, the overflow flag will be set. This is because when two positive integers are added, the result should also be a positive integer. If the result is negative, it means there was an overflow during the addition process, and the overflow flag will be set to indicate this issue.

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Answer:

35 Degrees

Step-by-step explanation:

Angle JKL is reffering to the whole angle. The angle is split into two, it gives us the measurement for angle 1 which is 38 degrees. To find the answer we simply subtract angle m from angle JKL. 73-38 = 35... So angle 2 is 35 degrees.

Answer:

12 inches

Step-by-step explanation:

1 x 4 = 4

16 - 4 = 12

Snow after 4 hours: 16 Show after t hours: -1t

Snow after 4 hours:

starting amount =  16

melted snow=   inches per hour×4

=1×4

=

4

final amount=  starting amount−melted snow

=  16−4

=12

​

Snow after t hours:

starting amount=  16

melted snow=  inches per hour×t

=1×t

=1t

final amount=  starting amount−melted snow  =16-1t

​

Answer:

768 tiles would be required to tile the floor.

Step-by-step explanation:

Let's first calculate the number of square meters that the rectangular floor represents, by using the formula for the area of a rectangle (length x width):

Floor area = 8 m x 6 m = 48 \(m^2\)

Next, let's convert the side of the square tiles into meters in order to keep the same units in both (floor area an tile area):

25 cm = 0.25 m

Then the are of a square tile can be obtained by the formula 0.25 m x 0.25 m = 0.0625 \(m^2\)

Now to find the number of tiles needed, we perform the division of the total floor area to be covered divided by the area covered by a single tile:

Number of tiles needed: 48 \(m^2\) / 0.0625 \(m^2\) = 768  tiles

The stock price of Navel County Choppers, Inc. can be determined using the dividend discount model. With expected dividend growth of 18% for the next 11 years and a perpetual growth rate of 4%, and a required return of 10%, we can calculate the stock price.

To calculate the stock price, we need to find the present value of the expected future dividends. The formula for the present value of dividends is:

Stock Price = (Dividend / (Required Return - Growth Rate))

In this case, the dividend just paid is $1.94, the required return is 10%, and the growth rate is 18% for the first 11 years and 4% thereafter. Using these values, we can calculate the stock price.

Stock Price = ($1.94 / (0.10 - 0.18)) + ($1.94 * (1 + 0.04)) / (0.10 - 0.04)

Simplifying the equation, we find the stock price of Navel County Choppers, Inc.

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it is important to keep in mind that the results of a polygraph test should not be taken as absolute proof of deception or truthfulness, and that other factors should also be considered in evaluating a job applicant

While lie-detector tests (also known as polygraph tests) are sometimes used as part of a job application process, their reliability and accuracy are controversial and have been questioned by many experts in the field. The test measures physiological responses such as heart rate, blood pressure, and sweat gland activity in response to questions, and the results are interpreted by a trained examiner to determine whether the person is being truthful or deceptive.

However, there are several factors that can affect the results of a polygraph test, including the person's physiological state (such as anxiety or stress), the wording and interpretation of the questions, and the skills and biases of the examiner. False positives (indicating deception when the person is actually telling the truth) and false negatives (indicating truthfulness when the person is actually lying) are also possible.

In your case, it is possible that the lie-detector test gave a false positive result, indicating deception when you were actually telling the truth. There could be various reasons for this, such as anxiety or stress during the test, a misunderstanding or misinterpretation of the questions, or an error in the administration or interpretation of the test.

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Answer: A. 2   B. 2    C. 1/2

Step-by-step explanation:

Hello there!

-4/-2=2 because if we divide a negative by a negative, we get a positive.

-2/-1=2. Keep in mind that a negative number divided by a negative number always equals a positive number

-24/-48=\(\frac{1}{2}\)

Hope this helps you!

~Just a joyful teen

\(SilentNature\)

The total value of sales of Version 3.0 over the three-year period is given by:S(1) + S(2) + S(3) = 9.11 + 3.32 + 1.21 = 13.64 thousand dollars.Thus, the value of sales of Version 3.0 over the three-year period is $13.64 thousand dollars.

Sales of Version 3.0 of a computer software package start out high and decrease exponentially. At time t, in years, the sales are s(t)

= 25e^-t thousands of dollars per year. After 3 years, Version 4.0 of the software is released and replaces Version 3.0. Assume that all income from software sales is immediately invested in government bonds which pay interest at an 8 percent rate compounded continuously, calculate the total value of sales of Version 3.0 over the three-year period.The sales are given by s(t)

= 25e^-t thousand dollars per year for Version 3.0.The sales for Version 3.0 over three years will be sales for the first year plus sales for the second year plus sales for the third year.Sales in the first year are given by:S(1)

= 25e^-1

=9.11 thousand dollars Sales in the second year are given by:S(2)

= 25e^-2

=3.32 thousand dollars Sales in the third year are given by:S(3)

= 25e^-3

=1.21 thousand dollars .The total value of sales of Version 3.0 over the three-year period is given by:S(1) + S(2) + S(3)

= 9.11 + 3.32 + 1.21

= 13.64 thousand dollars.Thus, the value of sales of Version 3.0 over the three-year period is $13.64 thousand dollars.

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Answer:

True

Step-by-step explanation:

When displaying any sort of data, it is important to make the table or chart as easy to understand and read as possible without compromising the data. In this case, it is simpler to understand the pie chart if we use as few slices as possible that still makes sense for displaying the data set.

Answer:

b

Step-by-step explanation:

Algorithm Il always works correctly, but Algorithm I only works correctly when the maximum value is greater than or equal to - 1

=====================================================

Explanation:

Let's say we have the data set {-4,-3,-2}. The value -2 is the largest.

If we follow algorithm 1, then the max will erroneously be -1 after all is said and done. This is because the max is set to -1 at the start even if -1 isn't in the data set. Then we see if each data value is larger than -1.

Each statement being false means we do not update the max to its proper value -2. It stays at -1.

This is why we shouldn't set the max to some random value at the start.

It's better to use the some value in the data set to initialize the max. Algorithm 2 is the better algorithm. Algorithm 1 only works if the max is -1 or larger.

By considering the given information that angles 21 and 23 are supplementary and analyzing the properties of supplementary angles and parallel lines, we have proven that segment HI is parallel to segment JK.

To prove that segment HI is parallel to segment JK based on the given information that angles 21 and 23 are supplementary, we can utilize the properties of supplementary angles and parallel lines.

First, let's examine the given figure and information.

We have a capital letter A with serifs, where segment HI represents one of the serifs, and segment JK represents a horizontal line within the letter A.

To begin the proof, we'll make use of the fact that angles 21 and 23 are supplementary.

Supplementary angles are defined as two angles whose measures sum up to 180 degrees.

We can observe that angle 21 is an interior angle of triangle AHI, and angle 23 is an interior angle of triangle AJK.

Since angles 21 and 23 are supplementary, their sum is equal to 180 degrees.

Now, let's assume that segments HI and JK are not parallel.

In this case, if we extend lines HA and JA, they will eventually intersect at point P.

Since the angles formed at the point of intersection are supplementary (angle 21 + angle 23 = 180 degrees), it would imply that angle 21 and angle PJK, as well as angle 23 and angle PHI, are also supplementary.

However, this leads to a contradiction. In the original figure, we can observe that angle 21 and angle PJK do not form a supplementary pair since angle PJK is a right angle (90 degrees) in the letter A.

Therefore, our assumption that segments HI and JK are not parallel must be incorrect.

Consequently, we can conclude that segment HI is indeed parallel to segment JK.

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Answer:

70 square feet

Step-by-step explanation:

This is because the correct formula for this problem is: base x height

Using this formula, you first have to find the base of the trapezoid. Since the square's  base is 7 ft, and the triangle's base is 3 ft, you add these together and get 10 ft as a base. For the height, you need the square's height which is 7 ft. Then you multiply and get 70 ft.

hope this helps <3!

The area is covered with 1.4 gallons of water per square foot, approximately 5388.9 gallons of water were used.

We use the formula for the area of a circle: A = πr².

The radius can be determined by dividing the diameter, which is 70 feet, by 2. Therefore, r = 35 feet.

To find the area of the circle, substitute the value of r into the formula for the area of a circle: A = πr².
A = πr²
A = π(35)²
A = 3.14 × 1225
A = 3842.5 square feet
We know that this area is covered with 1.4 gallons of water per square foot, so we can multiply the area of the circle by 1.4 to get the total gallons of water used:

Total gallons of water used = A * 1.4
1.4 × 3842.5 ⇒ 5,379.5 gallons.

Therefore, the total gallons of water used is 5,379.5 gallons.

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The perimeter of the Christian's sandbox is 24 feet.

The given two quadrialterals are similar

Let us find the remaining lengths of Christian's sandbox

By proportional equation

36/8=18/x=27/y=18/z

4.5=18/x=27/y=18/z

x=18/4.5 = 4

y=27/4.5 = 6

z=4

The perimeter is sum of all the sides

So perimeter of Christian's sandbox is 8+6+4+4

24 feet

Hence, the perimeter of the Christian's sandbox is 24 feet.

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The length of the arc BC is 3π units.

The length of an arc can be found as follows:

length of an arc = ∅ / 360 × 2πr

where

Therefore, let's find the length of the arc BC in terms of π.

Therefore,

r = 9 units

∅ = 60 degrees

length of the arc = 60 / 360 × 2π  × 9

length of the arc = 1 / 6 × 18π

length of the arc = 18π / 6

length of the arc = 3π

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The algebraic expression that can be represented by the statement is -5x/2 = 10

From the question, we have the following statement that can be used in our computation:

The negation of the product of five times a number divided by two is ten

Represent the variable with y

So, we have the following representation

The negation of the product of five times x divided by two is ten

Express the product as an actual product

So, we have the following representation

The negation of 5x divided by two is ten

Express the quotient as an actual quotient

So, we have the following representation

The negation of the 5x/2 is ten

Lastly, we have

-5x/2 = 10

Hence, the expression is -5x/2 = 10

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Answer:

200 kilometers

Step-by-step explanation:

since the driver goes 50 kilometers at a constant rate for 4 hours, you multiply it by 4, and you get 200.

An easy way to multiply these numbers is to multiply the 4 and 5, which equals 20, then add the extra zero from the 50.

The rate at which water is being pumped into the tank is approximately 314.16 cm^3/min.

Let's consider the volume of water in the tank as a function of time. Let V(t) be the volume of water in the tank at time t, and let h(t) be the height of the water in the tank at time t.

At any time t, the volume of water in the tank can be calculated using the formula for the volume of a cone

V(t) = (1/3) × π × r^2 × h(t)

where r is the radius of the circular base of the tank, which varies with height. We can express r in terms of h using similar triangle

r/h = 2/6

r = h/3

Substituting this expression for r into the formula for V(t), we get

V(t) = (1/3) × π × (h/3)^2 × h = π × h^3 / 27

The problem tells us that water is leaking out of the tank at a rate of 7,000 cm^3/min. This means that the rate of change of V with respect to time (dV/dt) is -7,000 cm^3/min.

We are also given that water is being pumped into the tank at a constant rate. Let P be the rate (in cm^3/min) at which water is being pumped into the tank. Then the rate of change of V with respect to time is also given by dV/dt = P.

We know that when the height of the water is 2 m, the water level is rising at a rate of 20 cm/min. This means that dh/dt = 20 cm/min when h = 2 m.

We can relate dh/dt and dV/dt using the formula for the volume of a cone

V = π × h^3 / 27

Differentiating both sides with respect to time, we get

dV/dt = (π/9) × h^2 × dh/dt

Substituting the values we know, we get

-7,000 = P = (π/9) × (2)^2 × 20

Solving for P, we get

P = 100π ≈ 314.16 cm^3/min

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Answer

w=-2

Step-by-step explanation:

-5=w-3

-5+3=w-3+3

-2=w

plezz give me brainiest

Answer:

11/48

Step-by-step explanation:

x-2/5=2/3-3x-2/6

collect like terms

x-2/5 + 3x = 2/3 - 2/6

taking LCM on both sides

[(x-2) + 5(3x)]/5 = [2(2) -2]/6

(16x - 2)/5 = 2/6

cross multiply

6(16x - 2) = 5(2)

96x - 12 = 10

96x = 22

therefore; X = 22/96

= 11/48

CHECK:

(11/48 - 2)/5 = 2/3 - 3(11/48) - 2/6

(-85/48)/5 = 2/3 - 11/16 - 2/6

-85/48 × ⅕ = -17/48

-17/48 = -17/48

Answer:

\(x=\frac{11}{60}\)

Step-by-step explanation:

Given the equation

\(x-\frac{2}{5}=\frac{2}{3}-3x-\frac{2}{6}\)

Lets solve for x.

Simplify the right side of the equation.

Cancel the common factor of 2 and 6 .

Factor 2 out of 2 .

\(x-\frac{2}{5}=\frac{2}{3}-3x-\frac{2(1)}{2(3)}\)

\(x-\frac{2}{5}=\frac{2}{3}-3x-\frac{1}{3}\)

Combine the numerators over the common denominator.

\(x-\frac{2}{5}=-3x-\frac{2-1}{3}\)

\(x-\frac{2}{5}=-3x-\frac{1}{3}\)

Move all terms containing x to the left side of the equation.

Add \(3x\) to both sides of the equation.

\(x-\frac{2}{5}+3x=\frac{1}{3}\)

Add \(x\) and \(3x\).

\(4x-\frac{2}{5}=\frac{1}{3}\)

Move all terms not containing x to the right side of the equation.

Add \(\frac{2}{5}\) to both sides of the equation.

\(4x=\frac{1}{3}+\frac{2}{5}\)

To write \(\frac{1}{3}\) as a fraction with a common denominator, multiply by \(\frac{5}{5}\) .

\(4x=\frac{1}{3}*\frac{5}{5} +\frac{2}{5}\)

To write \(\frac{2}{5}\) as a fraction with a common denominator, multiply by \(\frac{3}{3}\)

\(4x=\frac{1}{3}*\frac{5}{5} +\frac{2}{5}*\frac{3}{3}\)

Simplify.

Write each expression with a common denominator of 15 , by multiplying each by an appropriate factor of 1 .

\(4x=\frac{11}{15}\)

Divide each term in \(4x=\frac{11}{15}\) by 4 and simplify.

\(x=\frac{11}{60}\)

The circumference of a circle in terms of π with radius 31½ yards is 63π yards ( optionD)

The circumference is the perimeter of a circle or ellipse. This means that the circumference would be the arc length of the circle, as if it were opened up and straightened out to a line segment.

The circumference of a circle is expressed as;

C = 2πr

where r is the radius

r = 31 ½ = 63/2 yards

therefore C = 2 × 63/2 × π

C = 63π yards

Therefore the circumference of the circle in term of π with radius 31 ½ is 63π yards

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The inverse function in slope-intercept form (mx+b) of function f(x) = -3/5x + 6 is -5/3x + 10.

To find the inverse of a function, we start by swapping the x and y variables. Then, we solve the equation for y.

In this case, the inverse function is g(x) = (5/3)x + 6, which is in slope-intercept form (mx+b) with m=5/3 and b=6.

Swapping x and y, we get x = -3/5y + 6.

Now, we solve for y:

x - 6 = -3/5y

-5/3(x - 6) = y

So the inverse of f(x) is:

\(f^{-1}\)(x) = -5/3(x - 6)

In slope-intercept form, this is:

\(f^{-1}\)(x) = -5/3x + 10

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Answer:

$12.43

Step-by-step explanation:

multiply 0.54 by 12 to get 6.48

add 6.48 and 5.95

= 12.43

Answer:

they are both correct due to the commutative property

Answer:

Step-by-step explanation:

Find the value of y when x = 2 or x = -2 to determine the system

It is easy to calculate and confirm the correct equations

See the attached to verify the answer

Check option C

Put (2,12)

And

Put(-2,12)

Hence verified

Option C is correct