8*15 = 120 square cm
Check with Pythagoras' theorem: 82+152 = 289 and the square root of this is 17cm
Also: 8+8+15+15 = 46cm
17cm is 0.00017km
A regular pentagon has 5 equal length sides. So 17/5 = 3.4 cm per side.
The perimeter of a square is calculated by adding the lengths of all four sides. Since all sides of a square are equal, the formula for the perimeter is ( P = 4 \times \text{side length} ). For a square with sides of 17 cm, the perimeter is ( P = 4 \times 17 , \text{cm} = 68 , \text{cm} ). Therefore, the perimeter of the square is 68 cm.
If the quadrilateral is a rectangle, the diagonal forms the hypotenuse of a right triangle with either pair of adjacent sides. Such a right triangle follows the Pythagorean theorem that the square of the hypotenuse of a right triangle equals the sum of the squares of the other two sides. Calculation shows that the square root of the sum of the squares of the two sides is about 31.06449. Therefore, given the significant digits of the specified sides, the quadrilateral may be a rectangle, because the exact answer reduced to two significant digits is 31. If the sides were specified as 17.0000 and 26.0000, the figure would not be a strict rectangle, but would be very close to one.
17cm
what is the perimeter of the parallelogram 20cm 30cm 17cm=100
Any shape you want. "Perimeter" is not some esoteric function, it is merely the total measurement of the sides of the figure.
1m 17cm > 109cm--1m 17cm = 117cm117cm > 109cm
17cm is 0.00017km
1.35m add 17cm = 18.35
A regular pentagon has 5 equal length sides. So 17/5 = 3.4 cm per side.
The perimeter of a square is calculated by adding the lengths of all four sides. Since all sides of a square are equal, the formula for the perimeter is ( P = 4 \times \text{side length} ). For a square with sides of 17 cm, the perimeter is ( P = 4 \times 17 , \text{cm} = 68 , \text{cm} ). Therefore, the perimeter of the square is 68 cm.
17 centimeters are 6.69291 inches.
If the quadrilateral is a rectangle, the diagonal forms the hypotenuse of a right triangle with either pair of adjacent sides. Such a right triangle follows the Pythagorean theorem that the square of the hypotenuse of a right triangle equals the sum of the squares of the other two sides. Calculation shows that the square root of the sum of the squares of the two sides is about 31.06449. Therefore, given the significant digits of the specified sides, the quadrilateral may be a rectangle, because the exact answer reduced to two significant digits is 31. If the sides were specified as 17.0000 and 26.0000, the figure would not be a strict rectangle, but would be very close to one.
17cm
17cm
53.41 cm