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Gnoma [55]
3 years ago
14

Among all pairs of numbers with a sum of 185, find the pair whose product is maximum. write your answers as fractions reduced to

lowest terms.
Mathematics
2 answers:
pochemuha3 years ago
7 0
The product of the two numbers that are each half of 185 will be the maximum
.. 185/2 and 185/2
Juliette [100K]3 years ago
3 0

Two numbers that we can chose here are half of 185 each.

As they will give us maximum product.

So the two numbers would be 185/2 and 185/2

Product = \frac{185}{2}  * \frac{185}{2}

On multiplying we will get,

34225/4

Answer : The two numbers are 185/2 and 185/2.

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Step-by-step explanation:

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3 years ago
Read 2 more answers
PLZ SHOW ALL WORK
lara31 [8.8K]

Part I
We have the size of the sheet of cardboard and we'll use the variable "x" to represent the length of the cuts. For any given cut, the available distance is reduced by twice the length of the cut. So we can create the following equations for length, width, and height.
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length: l = 18 - 2x
height: h = x

Part II
v = l * w * h
v = (18 - 2x)(12 - 2x)x
v = (216 - 36x - 24x + 4x^2)x
v = (216 - 60x + 4x^2)x
v = 216x - 60x^2 + 4x^3
v = 4x^3 - 60x^2 + 216x

Part III
The length of the cut has to be greater than 0 and less than half the length of the smallest dimension of the cardboard (after all, there has to be something left over after cutting out the corners). So 0 < x < 6

Let's try to figure out an x that gives a volume of 224 in^3. Since this is high school math, it's unlikely that you've been taught how to handle cubic equations, so let's instead look at integer values of x. If we use a value of 1, we get a volume of:
v = 4x^3 - 60x^2 + 216x
v = 4*1^3 - 60*1^2 + 216*1
v = 4*1 - 60*1 + 216
v = 4 - 60 + 216
v = 160

Too small, so let's try 2.
v = 4x^3 - 60x^2 + 216x
v = 4*2^3 - 60*2^2 + 216*2
v = 4*8 - 60*4 + 216*2
v = 32 - 240 + 432
v = 224

And that's the desired volume.
So let's choose a value of x=2.
Reason?
It meets the inequality of 0 < x < 6 and it also gives the desired volume of 224 cubic inches.
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Korvikt [17]
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Answer:

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