Question

Which of the following is not equivalent to the formula for the area of a rectangle A = LW?

Answer 1

A = L x W

Answer 2

Play around with that euation

Answer 3

example - Divide both sides by W

\[\frac{ A }{ W } = L\]

Answer 4

That crosses the second one off...

Divide that now by L to get...
\[\frac{ A }{ W*L } = 1\]
That crosses off the fourth one..

Answer 5

Try to rearrange A = L x W into
\[\frac{ A }{ L } = W ~~~and~~~A=\frac{ L }{ W }\]

Which one is possible, and which one isnt?

Answer 6

C

Answer 7

c is possible and a is not

Answer 8

no c is possible

Answer 9

\[A = L*W ~~~~divide~ by~L~~~~~~\frac{ A }{ L } = W\]

Answer 10

C is not possible , they give you A = L x W, how can A = L/W

Answer 11

To get A) Divide by L on both sides

To get B) Divide by W on both sides

To get D) Divide both sides by L and W

C) not possible

Answer 12

ohhh i thought u asked how i thought c was not possible sorry didn't mean it like ur wrong :P

Answer 13

@DanJS

Answer 14

so A is right?

Answer 15

C is the one that is Not possibe

Answer 16

You cant get A=L / W from A = L x W

Answer 17

all the others you can,, as i did above

Answer 18

A = L * W -----Divide both sides by L

\[\frac{ A }{ L } = \frac{ W*L }{ L }\]\[\frac{ A }{ L } = W\]

So the first answer is possible.

Answer 19

To get A) Divide by L on both sides
To get B) Divide by W on both sides
To get D) Divide both sides by L and W

C) not possible