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Ratling [72]
2 years ago
3

In order to pay for supplies, a certain business needs to profit $2400. In its first week of business the company makes a profit

of $1180. if the variable m stands for the remaining amount of money the company must make to pay for supplies. which of the following units could apply to that variable? (A). Weeks (B). Hours (C). Jobs (D). Dollars
Mathematics
2 answers:
vaieri [72.5K]2 years ago
8 0

Answer: D) Dollars

Step-by-step explanation:

Given: In order to pay for supplies, a certain business needs to profit $2400. In its first week of business the company makes a profit of $1180.

The variable 'm' stands for the remaining amount of money the company must make to pay for supplies.

From all the given options the correct unit to apply for representing money is "Dollars".

Hence, the units that could be applied to variable 'm' is "Dollars".

just olya [345]2 years ago
5 0
A. Weeks is the answer
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Ramon has 6.75 kg coffee. he wants 0.25 kg bags. how many bags does he need?
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In a sale, normal prices are reduced by 13%. The sale price of a DVD recorder is £108.75 Calculate the normal price of the DVD r
kifflom [539]

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$122.89

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The two number you have in this equation are 108.75 and 13% (or .13)

first you want to multiply 108.75 to .13

108.75 * .13 = 14.1375

Now, you add 14.1375 to 180.75 and round to the nearest hundredth

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5 0
2 years ago
Find the dimensions of a rectangle with area 512 m2 whose perimeter is as small as possible. (If both values are the same number
Masja [62]

Answer:

<h2>√512 by √512 </h2>

Step-by-step explanation:

Length the length and breadth of the rectangle be x and y.

Area of the rectangle A = Length * breadth

Perimeter P = 2(Length + Breadth)

A = xy and P = 2(x+y)

If the area of the rectangle is 512m², then 512 = xy

x = 512/y

Substituting x = 512/y into the formula for calculating the perimeter;

P = 2(512/y + y)

P = 1024/y + 2y

To get the value of y, we will set dP/dy to zero and solve.

dP/dy = -1024y⁻² + 2

-1024y⁻² + 2 = 0

-1024y⁻² = -2

512y⁻² = 1

y⁻² = 1/512

1/y² = 1/512

y²  = 512

y = √512 m

On testing for minimum, we must know that the perimeter is at the minimum when y = √512

From xy = 512

x(√512) = 512

x = 512/√512

On rationalizing, x = 512/√512 * √512 /√512

x = 512√512 /512

x = √512 m

Hence, the dimensions of a rectangle is √512 m  by √512 m

5 0
2 years ago
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