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jarptica [38.1K]
4 years ago
12

Caroline needs to find 15% of $128, but she doesn't have a calculator. Thoroughly explain how she can do this mentally, detailin

g each step. Give the final answer.
Mathematics
1 answer:
IrinaK [193]4 years ago
5 0

Answer:

The correct answer is $19.2.

Step-by-step explanation:

Caroline needs to find 15% of $128, but she doesn't have a calculator.

Caroline should start by finding the value of 10 % of any number as it is given by dividing the number by 10. Therefore 10% of $128 is given by \frac{128}{10} = $12.8.

Now she can find the value of 5% of $128 which is given by dividing the 10% value of any number by 2. Thus 5% of $128 = \frac{12.8}{2} = $6.4

Thus to calculate the value of 15% of $128 is given by adding 10% of 128 and 5% of 128 = $ (12.8 + 6.4) = $ 19.2.

Thus the value of 15% of $128 is $19.2.

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The solution to the equation is (5, 250) which is the point of intersection.

<h3>Linear equation</h3>

A linear equation is in the form:

y = mx + b

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Let y represent the total cost for renting pest company for x months.

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Find out more on Linear equation at: brainly.com/question/14323743

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3 years ago
Line segment AB is shown on a coordinate grid:
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Answer:

The statements which describe A'B' is:

A'B' and AB are equal in length ⇒ (B)

Step-by-step explanation:

Let us take about reflication:

⇒ Reflections are mirror images, means the shape or the size of

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   graph over the y-axis or the x-axis

⇒ On a grid, you used the formula (x, y) → (-x, y) for a reflection in

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In our question segment AB, where A = (1, 3) and B = (5, 3) is

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By using the rule above

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∴ B' = (-5,3)

∵ Reflection does not change the shape or the size of the original figure

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The correct answer is:

A'B' and AB are equal in length

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∵ The length of AB = 5 - 1 = 4 units

∵ The length of A'B' = -1 - (-5) = -1 + 5 = 4 units

∴ AB = A'B'

<u><em>Note</em></u><em>:</em>

<em>If the y-coordinates of two points are equal, then the line joining them is horizontal and its length is the difference between the x-coordinates of the two points.</em>

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