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If triangle TRM ~ Triangle KBV, and the ratio of RM to BV is 2:5, what do you know about the relationship between MT and VK ? Explain.

Mathematics
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Similar triangles have the same ratio for their corresponding sides. Since triangle TRM is similar to triangle KBV, The ratio between MT and VK is also 2:5
thanks so much :D
I do know that, since Im studying for the GRE that when you see a ratio you can think like this.... 2:5 RM:BV ______ 5RM=2BV

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Other answers:

but it says the ratio between RM to BV is 2:5?
YES, from that you can get 5RM=2BV trust me, im using this on the GRE problems.
and im a math a physics major
im confused nwo :P
hang on, i'll explain
ok :)
This is a GRE problem right from the book. Say you have a total of 30 coins which are only of pennies and nickles and the pennies and nickles are in a 2:1 ratio. How many pennies would you have?
ah see :) so how does this look: Similar triangles have the same ratio for their corresponding sides. Since triangle TRM is similar to triangle KBV, and the ratio of RM to BV is 2:5, then the ratio between MT and VK is also 2:5.
do like this...
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but what I wrote, is it also correct? :P
get the ratio and cross multiply to get an equation, use the equation to solve the problem. BUT in your problem we did not know the total length of all the sides in the triangle so it didnt work
The GRE has another way of doing it.....watch....same problem as before but different approach.
I know :) but what I wrote is it coorect as well? :)
|dw:1342500898820:dw|
ill make sure to put that in :) but what i wrote is it correct?
george is this correct? Similar triangles have the same ratio for their corresponding sides. Since triangle TRM is similar to triangle KBV, and the ratio of RM to BV is 2:5, then the ratio between MT and VK is also 2:5.
what did you write that you want me to see if correct
Similar triangles have the same ratio for their corresponding sides. Since triangle TRM is similar to triangle KBV, and the ratio of RM to BV is 2:5, then the ratio between MT and VK is also 2:5. :)
you know, i really dont know, i guess if they are similar then yes, but i really dont have any proof for it and it seems like the question is too easy.
Since the two triangles are similar, we did not require the lengths of all the sides of the triangle to show that the ratios are the same. The fact that they are both similar proves it.
R u sure? :)
And @charlotte123 ,your statement is correct
so how did u get the 2:5 ratio from? :P sorry im so confused :(
wasn't it from your question? that was the ratio of a pair of corresponding sides from the two triangles
exactly but saying that they have the ratio 2:5 is that like saying that RM and BV r similar 2 mt and vk?
both pairs of sides share the same ratio, not the same length
so should I write Similar triangles have the same ratio for their corresponding sides. Since triangle TRM is similar to triangle KBV, and the ratio of RM to BV is 2:5, then the ratio between MT and VK is also 2:5. or Similar triangles have the same ratio for their corresponding sides. Since triangle TRM is similar to triangle KBV then the ratio between MT and VK is also 2:5.
the first explanation is better because it explains where the ratio 2:5 was taken from
thanks so much :D
you're welcome
have a great nite :)

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