Tripling the side lengths of a pentagon will result in tripling its perimeter. The perimeter is the sum of all the side lengths, so if each side is multiplied by three, the total perimeter also increases by the same factor. Therefore, if the original perimeter is (P), the new perimeter becomes (3P).
The perimeter is doubled.
quadruples it
Yes, the choice of the base can affect the perimeter of a triangle, but only if it changes the lengths of the other sides. When you select a different base while keeping the area constant, the lengths of the other sides may vary, potentially altering the perimeter. However, if the triangle's shape remains the same and only the orientation of the base is changed, the perimeter will remain unchanged.
Doubling the side lengths of a right triangle results in a new triangle with each side being twice as long. Since the perimeter is the sum of all the side lengths, doubling each side effectively doubles the perimeter as well. Therefore, if the original perimeter is ( P ), the new perimeter will be ( 2P ).
It triples the perimeter.
Tripling the side lengths of a pentagon will result in tripling its perimeter. The perimeter is the sum of all the side lengths, so if each side is multiplied by three, the total perimeter also increases by the same factor. Therefore, if the original perimeter is (P), the new perimeter becomes (3P).
The perimeter changes and doubles as well.
Both the side lengths and the perimeter are linear measurements, therefore they are proportional. In other words, twice the side length results in twice the perimeter.
The perimeter is doubled.
quadruples it
If the length of each side is doubled, then the perimeter is also doubled.
Yes, the choice of the base can affect the perimeter of a triangle, but only if it changes the lengths of the other sides. When you select a different base while keeping the area constant, the lengths of the other sides may vary, potentially altering the perimeter. However, if the triangle's shape remains the same and only the orientation of the base is changed, the perimeter will remain unchanged.
Doubling the side lengths of a right triangle results in a new triangle with each side being twice as long. Since the perimeter is the sum of all the side lengths, doubling each side effectively doubles the perimeter as well. Therefore, if the original perimeter is ( P ), the new perimeter will be ( 2P ).
Well its lw=a so quadrupling it would make it (L4)W=A or lw4
No it does not
Suppose a rectangle has a base x and a side y. The equation for the area A of a rectangle is A=x*y. Quadrupling both side and base means both are now 4x and 4y. Now, the new area, which I shall call A' will be described by the formula A'=4x*4y, which turns into A'=16xy. In the end, the new area is equal to sixteen times the original area. Try it with any possible combination of numbers, should always give sixteen times the original area, as long as you are only quadrupling the original lengths.