C = 25.13 inches.
The volume is 96 cubic inches.
find the volume of the largest pyramid which can be cut from a rectangular parallelepiped whose edges are 2in. by 3in. by 4in. discuss fully
50.26548 sq. inches.
136 in.
Perimeter = 2*(4ft 10in+6ft 4in) = 22ft 4in
19 in
Area of a trapezoid = 0.5*(sum of parallel sides)*height
2(3+4) = 14 inches
4 + 7 x 2 = 22 inches
6*(5ft 4 in) = 6*5ft + 6*4in = 30 ft + 24 in = 30 ft + 2 ft = 32 ft.
C = 25.13 inches.
Perimeter = length + width + length + width = 2 x (length + width) Given: perimeter = 22in length = width + 3in Thus 22 = 2 x (width + 3 + width) 11 = 2 x width + 3 8 = 2 x width 4 = width So the width is 4in.
it is not 4in it is 1/4in long
4in is less than 1 ft so 4in is a fraction of a foot 4/12 = 1/3 4in = 1/3ft = .33 ft
64in.
To compare 4ft 4in to 56in, we need to convert 4ft 4in to inches. There are 12 inches in a foot, so 4ft 4in is equal to 4 x 12 + 4 = 52 inches. Since 52 inches is smaller than 56 inches, 4ft 4in is not bigger than 56 inches.