Solve the problem.
-Find a conversion factor between cubic inches and cubic yards. Write it in three forms.
A) 1 in. $^ { 3 } = \left( 36 \mathrm { yd } ^ { 3 } = 46,656 \mathrm { yd } ^ { 3 } \right.$
B) $1 \mathrm { yd } ^ { 3 } = ( 3 \mathrm { ft } ) ^ { 3 } = 27 \mathrm { ft } ^ { 3 }$
C) $1 \mathrm { yd } ^ { 2 } = ( 36 \text { in. } ) ^ { 2 } = 1296$ in. $^ { 2 }$
D) $1 \mathrm { yd } ^ { 3 } = ( 36 \text { in. } ) ^ { 3 } = 46,656$ in. 3

Question

Solve the problem.
-Find a conversion factor between cubic inches and cubic yards. Write it in three forms. 
A) 1 in. $^ { 3 } = \left( 36 \mathrm { yd } ^ { 3 } = 46,656 \mathrm { yd } ^ { 3 } \right.$
B) $1 \mathrm { yd } ^ { 3 } = ( 3 \mathrm { ft } ) ^ { 3 } = 27 \mathrm { ft } ^ { 3 }$
C) $1 \mathrm { yd } ^ { 2 } = ( 36 \text { in. } ) ^ { 2 } = 1296$ in. $^ { 2 }$
D) $1 \mathrm { yd } ^ { 3 } = ( 36 \text { in. } ) ^ { 3 } = 46,656$ in. 3

Quizplus · Accepted Answer

1 yard = 36 inches, so 1 cubic yard = (36 inches)^3 = 46,656 cubic inches.

Solve the Problem 3=(36yd3=46,656yd3^ { 3 } = \left( 36 \mathrm { yd } ^ { 3 } = 46,656 \mathrm { yd } ^ { 3 } \right.3=(36yd3=46,656yd3

Solve the Problem $^ { 3 } = \left( 36 \mathrm { yd } ^ { 3 } = 46,656 \mathrm { yd } ^ { 3 } \right.$