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ra1l [238]
2 years ago
6

Which expression has a value of -24 when a = -2 and b = 3?

Mathematics
1 answer:
Alenkinab [10]2 years ago
4 0

The option B is correct, The second expression gives the correct value -24.

According to the statement

we have given that the some expression and a = -2 and b = 3 and we have to which expression gives a output of answer -24 after put the values in the expressions.

So, For this purpose

First expression:

a\sqrt{16} + b - 10

Put a = -2 and b = 3

then

= -2\sqrt{16} + 3 - 10\\= -8 -7\\= 15

Second expression:

a(\sqrt{16}  + b) -10

Put a = -2 and b = 3

then

a(\sqrt{16}  + b) -10\\-2(4 +3) -10\\-14-10\\-24

Now,

Third expression:

a\sqrt{16}  + (b - 10)

Put a = -2 and b = 3

then

a\sqrt{16}  + (b - 10)-2*4 + (-7)\\-8-7\\-15

Now,

Fourth expression and first expression are same,

So,

Fourth expression:

a\sqrt{16} + b - 10

Put a = -2 and b = 3

then

= -2\sqrt{16} + 3 - 10\\= -8 -7\\= 15

The second expression gives the correct value -24.

So, The option B is correct, The second expression gives the correct value -24.

Learn more about Expressions here

brainly.com/question/4344214

#SPJ1

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Lapatulllka [165]
Hello!

The formula for the area of a sector can be written as follows:

Area = \frac{1}{2}r^{2}(R)

In the above formula, “r” represents the radius while “R” represents the radian measure of a sector. The radius is given to us in the image above as 10 inches. However, we still need the radian measure of the two sectors. To find this measure, we can use the following conversion:

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Because the two sectors have a given measure of 72 degrees, we need to multiply both sides of the above conversion by 72:

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Reduce the fraction on the right side of the equation:

72 degrees = \frac{2pi}{5}

We now have the radian measure of both sectors. Now simply insert this and any other known values into the “area of a sector” formula above:

Area = \frac{1}{2}10^{2}(\frac{2pi}{5})

Simplify the right side of the equation to get the following answer:

Area = 20 pi

We have now proven that the area of one sector is equal to 20 pi.

If, however, you need the combined area of the two identical sectors, simply multiply the proven area by 2 to get a total area of 40 pi.

I hope this helps!


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One serving of Gooey Gushers provides 12% of the daily value of vitamin C. Tim ate 312 servings of Gooey Gushers.
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Answer:

a) Given expression,

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