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Algebra

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A polynomial of degree zero is a constant term

The grouping method of factoring can still be used when only some of the terms share a common factor A True B False

The sum or difference of p and q is the of the x-term in the trinomial

A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: How do describe a rectangle with whole number dimensions that has the greatest perimeter for a fixed area?
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Related questions

Which has a greater perimeter the rectangle with the dimensions 21x 2 or the dimensions 6x7?

21 x 2 has greatest perimeter


What are the dimensions of a rectangle that has a perimeter of 16cm and has the greatest possible area?

The greatest area that a rectangle can have is, in fact, attained when it is a square. A square with perimeter of 16 cm must have sides of 4 cm and so an area of 4*4 = 16 cm2.


Which rectangle has the greatest area for a fixed perimeter?

The greatest area for a fixed perimeter will be when all the sides are equal or when the rectangle approaches the shape of a square.


What is the greatest perimeter of 48 m2?

In whole numbers, the greatest perimeter would be a rectangle 48 x 1, resulting in a perimeter of 98m.


What is the type of rectangle with the greatest area for a given perimeter?

The square is.


What is the greatest area for a rectangle with a perimeter of 38 ft?

90.25 ft2


What is the greatest area of a rectangle with a perimeter of 400 yards?

The greatest area is 10000 square yards.


What is the greatest perimeter of a rectangle with an area of 39 feet?

It's greatest possible perimeter: 1+39+1+39 = 80 feet


What is the greatest perimeter of a rectangle made from 12 tiles?

12+12=24


The perimeter of a rectangle is 26 units. What is the greatest possible area of the rectangle in square units?

42 square units.


What is the greatest possible area for perimeter rectangle of 36 ft?

81 square feet.


What is the greatest possible area of a rectangle having a perimeter of 26 cm?

42.25 cm2


What is the greatest perimeter of a rectangle with integer side lengths and an area of 2014 cm2?

It is 182 cm.


What is the greatest possible area of a rectangle having a perimeter of 14 meters?

12.25 sq metres.


What is the greatest perimeter of a rectangle with integer side lengths and an area of 2014 sq cm?

For any given area, the rectangle closest to a square will have the smallest perimeter; and the one that is most "stretched out" has the largest perimeter. In this case, that would be a width of 1 and a length of 2014.


A rectangle has a perimeter of 10 ft Write the area A of the rectangle as a function of the length of one side x of the rectangle?

This question has no unique answer. A (3 x 2) rectangle has a perimeter = 10, its area = 6 A (4 x 1) rectangle also has a perimeter = 10, but its area = 4 A (4.5 x 0.5) rectangle also has a perimeter = 10, but its area = 2.25. The greatest possible area for a rectangle with perimeter=10 occurs if the rectangle is a square, with all sides = 2.5. Then the area = 6.25. You can keep the same perimeter = 10 and make the area anything you want between zero and 6.25, by picking different lengths and widths, just as long as (length+width)=5.


What is the greatest area of a rectangle with 100 ft perimeter?

If it's allowed to be a square, 625 square feet. If not, 624 square feet.


Why does the greatest area equal the greatest perimeter?

Because area is a function of perimeter.


A rectangle had an area of 24ft2 what is the length and width of the rectangle with the greatest perimeter?

The rectangle with the smallest perimeter for a given area is the square. The rectangle with the greatestperimeter for a given area can't be specified. The longer and skinnier you make the rectangle, the greater its perimeter will become. No matter how great a perimeter you use to enclose 24 ft2, I can always specify a longer perimeter. Let me point you in that direction with a few examples: 6 ft x 4 ft = 24 ft2, perimeter = 20 ft 8 ft x 3 ft = 24 ft2, perimeter = 22 ft 12 ft x 2 ft = 24 ft2, perimeter = 28 ft 24 ft x 1 ft = 24 ft2, perimeter = 50 ft 48 ft x 6 inches = 24 ft2, perimeter = 97 ft 96 ft x 3 inches = 24 ft2, perimeter = 192.5 ft 288 ft x 1 inch = 24 ft2, perimeter = 576ft 2inches No matter how great a perimeter you find to enclose 24 ft2, I can always specify a rectangle with the same area and a longer perimeter.


Same perimeter different area?

Circle, square, triangle and rectangle of same perimeter. Which will have more area?? The circle will have the greatest area. For regular polygons, the greater the number of vertices, the greater the area. (And so, in the limit, the circle, with an infinite number of vetices, has the greatest area.)


How could you find the measuements of the frame with a 16 inch perimeter and the greatest possible area?

For any perimeter, the rectangle with the greatest area is a square.For a 16-inch perimeter, the greatest rectangular area is 16 square inches,inside a square with 4-inch sides.But if you don't necessarily need straight sides, then you can squeeze more areainside the same perimeter with a circle. A circle with a 16-inch circumference has anarea of 20.372 square inches.


A window consists of a rectangle surmounted by a semi circle having its diameter the width of the rectangle If the perimeter of the window is t meters find the greatest possible area of the window?

t2 ÷ (2( π + 4) π = pi


What is the greatest possible area for a rectangle whose perimeter is 96 feet?

The greatest possible area of a rectangle is simply the area of a square, which is a special type of rectangle.in order to find the area of that square:4s=96 (4s=4 sides)s=24A=lwA=24*24A=576so the area of that rectangle would be 576 ft...


What is the greatest area for a rectangle with perimeter 20cm?

The greatest area is attained when the rectangle is, in fact, a square. Then it has sides of 5 cm and an area of 25 cm2. If you are not permitted to have a square then the answer is as close to 25 cm2 as you can get without actually getting there. So, more than 24.99, more than 24.99999 etc but never quite 25.


Which of these shapes trapezoid triangle circle and rectangle has the greatest number of perpendicular sides?

The rectangle.