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We are baffled. You say the area of the rectangle is 36 cm2, but you ask us to

calculate the range over which it changes, without describing anything about

the influences, conditions, factors, ideologies, or processes that might cause it

to change.

If we are to accept your assertion that the area of the figure is in fact 36 cm2 ...

an assertion made, we must believe, in all good faith and sincerity ... then we

must conclude that 36 cm2 is in fact the area of the bloody thing, for once and

for all time. We can expect nothing other than that 36 cm2 is the largest possible

area, as well as the smallest possible area, the mean, median, mode area, and

root-mean-square area as well, also, too.

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Q: What is the largeest and the smallest area possible for a rectangle with a area of 36cm2?
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A rectangle has a area of 36cm2 what are all the possible perimeters be?

24


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The area of a rectangle is always length multiplied by width. Therefore, the area of the mentioned rectangle is 36cm2.


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What is the largest and the smallest perimeter posssible for a rectangle with a area of 36cm2?

The smallest perimeter is that for a square with sides of 6 cm. That is to say, a perimeter of 4*6 = 24 cm. There is no maximum. Suppose the shorter side is x cm. Then, for the area to be 36 cm2, the longer side must be 36/x cm Then the perimeter is 2x + 72/x cm. x can decrease towards 0 and as it does 72/x will increase without limit, making the perimeter "infinite". Try it: If smaller side 1 cm, then longer side = 36 cm and perimeter = 74 cm 0.1 cm 360 cm 720.2 cm 0.01 cm 3600 cm 7200.02 cm etc


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