Solved

Find the Dimensions of the Rectangle Enclosed in the Semicircle y=144x2y = \sqrt { 144 - x ^ { 2 } }

Question 32

Multiple Choice

Find the dimensions of the rectangle enclosed in the semicircle y=144x2y = \sqrt { 144 - x ^ { 2 } } with the largest possible area.
 Find the dimensions of the rectangle enclosed in the semicircle  y = \sqrt { 144 - x ^ { 2 } }  with the largest possible area.    A)  5 in.  \times 7  in. B)  6 in.  \times 6  in. C)   12 \sqrt { 2 }  in.  \times 6 \sqrt { 2 }  in. D)   6 \sqrt { 2 }  in.  \times 6 \sqrt { 2 }  in.


A) 5 in. ×7\times 7 in.
B) 6 in. ×6\times 6 in.
C) 12212 \sqrt { 2 } in. ×62\times 6 \sqrt { 2 } in.
D) 626 \sqrt { 2 } in. ×62\times 6 \sqrt { 2 } in.

Correct Answer:

verifed

Verified

Unlock this answer now
Get Access to more Verified Answers free of charge

Related Questions