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just olya [345]
3 years ago
15

The length of one side, s, of a shipping box is s(x) = ^3√2x, where x is the volume of the box in cubic inches. A manufacturer n

eeds the volume of the box to be between 108 in.3 and 256 in.3. What are the minimum and maximum possible lengths of s?
Mathematics
1 answer:
almond37 [142]3 years ago
8 0

Answer:

Minimum value: 6 inches,

Maximum value: 8 inches.

Step-by-step explanation:

To find the minimum length of s, we need to use the minimum volume of the shipping box in the equation, so:

s_minimum = ^3√(2*108) = ^3√216 = 6 inches

The maximum value of the volume will give us the maximum value of the length:

s_maximum = ^3√(2*256) = ^3√512 = 8 inches

So the minimum value of the length is 6 inches and the maximum value is 8 inches.

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Answer:

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Step-by-step explanation:

We need to factor the expression using the GCF : 76d-24

GCF stands for greatest common divisor.

We need to find the greatest number that is divisible by both terms.

The greatest number that is divisible by both terms is 4

So, Now factoring the term:

76d-24\\=4(19d-6)

So, factoring the expression 76d-24 using the GCF we get \mathbf{4(19d-6)}

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Multiplica los números: 5x-9=2y
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3 years ago
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(c) In a math competition, Roberto scored 535 points and Senaida scored 450 points. By how
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