How can you write an expression using variables $B$ $B$ and $C$ $C$ to find the perimeter of the quad. The quadrangle has the following lengths: $B$ $B$ , $C$ $C$ , $B - 2$ $B-2$ , $C - B$ $C-B$ . Step 2 if $B = 11$ $B=11$ and $C = 16$ $C=16$ what is the perimeter?

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How can you write an expression using variables $B$ $B$ and $C$ $C$ to find the perimeter of the quad. The quadrangle has the following lengths: $B$ $B$ , $C$ $C$ , $B - 2$ $B-2$ , $C - B$ $C-B$ . Step 2 if $B = 11$ $B=11$ and $C = 16$ $C=16$ what is the perimeter?

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Answer 1 · 2018-04-13T00:02:34

The perimeter is simply the sum of the lengths of the sides, so $B + C + B - 2 + C - B$ $B+C+B−2+C−B$ . We can collect like terms to get $B + 2 C - 2$ $B+2C-2$ . Substituting in $B = 11$ $B=11$ and $C = 16$ $C=16$ gives $11 + 32 - 2 = 41$ $11+32-2=41$ units.

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How can you write an expression using variables $B$ $B$ and $C$ $C$ to find the perimeter of the quad. The quadrangle has the following lengths: $B$ $B$ , $C$ $C$ , $B - 2$ $B-2$ , $C - B$ $C-B$ . Step 2 if $B = 11$ $B=11$ and $C = 16$ $C=16$ what is the perimeter?

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How can you write an expression using variables BBB and CCC to find the perimeter of the quad. The quadrangle has the following lengths: BBB, CCC, B-2B−2B-2, C-BC−BC-B. Step 2 if B=11B=11B=11 and C=16C=16C=16 what is the perimeter?

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How can you write an expression using variables $B$ $B$ and $C$ $C$ to find the perimeter of the quad. The quadrangle has the following lengths: $B$ $B$ , $C$ $C$ , $B - 2$ $B-2$ , $C - B$ $C-B$ . Step 2 if $B = 11$ $B=11$ and $C = 16$ $C=16$ what is the perimeter?