A production editor decided that a promotional flyer should have a 1 -in. margin at the top and the bottom, and a $\frac { 1 } { 2 }$-in. margin on each side. The editor further stipulated that the flyer should have an area of $72 \mathrm { in. } ^ { 2 }$. Determine the dimensions of the flyer that will result in the maximum printed area on the flyer.

A) 6 in. $\times 12$ in.
B) 3 in. $\times 24 \mathrm { in }$.
C) $6 \sqrt { 2 }$ in. $\times 6 \sqrt { 2 }$ in.
D) $3 \sqrt { 2 }$ in. $\times 3 \sqrt { 2 }$ in.

Question

A production editor decided that a promotional flyer should have a 1 -in. margin at the top and the bottom, and a $\frac { 1 } { 2 }$-in. margin on each side. The editor further stipulated that the flyer should have an area of $72 \mathrm { in. } ^ { 2 }$. Determine the dimensions of the flyer that will result in the maximum printed area on the flyer.

A) 6 in. $\times 12$ in. 
B) 3 in. $\times 24 \mathrm { in }$. 
C) $6 \sqrt { 2 }$ in. $\times 6 \sqrt { 2 }$ in. 
D) $3 \sqrt { 2 }$ in. $\times 3 \sqrt { 2 }$ in.

Quizplus · Accepted Answer

The Answer of A production editor decided that a promotional flyer should have a 1 -in. margin at the top and the bottom, and a $\frac { 1 } { 2 }$-in. margin on each side. The editor further stipulated that the flyer should have an area of $72 \mathrm { in. } ^ { 2 }$. Determine the dimensions of the flyer that will result in the maximum printed area on the flyer.

A) 6 in. $\times 12$ in. 
B) 3 in. $\times 24 \mathrm { in }$. 
C) $6 \sqrt { 2 }$ in. $\times 6 \sqrt { 2 }$ in. 
D) $3 \sqrt { 2 }$ in. $\times 3 \sqrt { 2 }$ in.

A Production Editor Decided That a Promotional Flyer Should Have 12\frac { 1 } { 2 }21​

A Production Editor Decided That a Promotional Flyer Should Have $\frac { 1 } { 2 }$