Question

the figures are similar. give the ratio of the perimeters and the ratio of the areas of the first figure to the second.

Answer 1

@Loser66

Answer 2

@e.mccormick

Answer 3

Did you find a ratio of the given sides?

Answer 4

18/16= 9/8

Answer 5

my options are 10/9 and 11/10, 10/9 and 81/64, 9/8 and 11/10, 9/8 and 81/64 @Loser66

Answer 6

Yep. That is for linear measure. For square measure, square the ratio!

(And like I hinted before, the rule applies to other dimensions as well. So a 7th dimension would have a volume that was to the 7th power... but we would not be able to comprehend seeing it. And I am only bringing up 7 dimensions to teas Loser66 because he objected to my bringing up 3!)

Answer 7

aha... you are teasing me, ok, I won't let it go free. let see.

Answer 8

hehe

Answer 9

well which one of these are the right answer?

Answer 10

The ratios can go either way. 8/9 pr 9/8 mean the same as a ratio of sides.

Answer 11

9/8 what 's else? I give it already. but have to torture the guy who dare teasing me, ok?

Answer 12

but there is two answers to each..

Answer 13

@e.mccormick she said that her options are above, not 8/9 pal.

Answer 14

just 9/8

Answer 15

my 9/8 options come with 11/10 or 81/64.

Answer 16

ooh okay.

Answer 17

sorry, my bad, I am wrong.

Answer 18

can i get one more question in?

Answer 19

well poooo.

Answer 20

9/8 and 81/64 since \[(\frac{9}{8})^2 = \frac{81}{64}\]. am I right @e.mccormick

Answer 21

Yep!

Answer 22

hey, that is 2 dimension as you wish.

Answer 23

Want to see the 7th dimension? =P

Answer 24

heheh..forgive you by quickly respond. ok show me

Answer 25

Oh, sure... he wants to see me take those to the 7th power!
\[\left(\frac{9}{8}\right)^7=\frac{4782969}{2097152}\]Really huge ratio at that dimensional volume!

Answer 26

hahahaa.... you rascal.....