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Bunuel
In nation Z, 10 terble coins equal 1 galok. In nation Y, 6 barbar coins equal 1 murb. If a galok is worth 40% more than a murb, what is the ratio of the value of 1 terble coin to the value of 1 barbar coin?


(A) \(\frac{3}{5}\)

(B) \(\frac{11}{13}\)

(C) \(\frac{3}{7}\)

(D) \(\frac{21}{23}\)

(E) \(\frac{21}{25}\)

We are given that 10t = g and 6b = m. Since we are also given that g = 1.4m, we have:

10t = 1.4(6b)

10t = 8.4b

t/b = 8.4/10 = 84/100 = 21/25

Answer: E
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ScottTargetTestPrep

I think I understand why you set up the first equation as 10t = 1g

But I can't articulate why I can't do it t/g = 1/10

Your set up makes sense, but I can't figure out why the second isn't right as well.
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ScottTargetTestPrep

I think I understand why you set up the first equation as 10t = 1g

But I can't articulate why I can't do it t/g = 1/10

Your set up makes sense, but I can't figure out why the second isn't right as well.

10t = g is equivalent to t/g = 1/10. Just divide each side of the first equality by 10g to obtain the second equality (or multiply each side of the second equality by 10g). You can use either one.
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We can solve using one of the two methods.

First Method -

As per question stem we know that,
10T=1G
6B=1M
10G=14M

Step 1: Convert T into G, We know that 10T=1G
After solving we get
T:G=1:10

Step 2: Convert B into M, We know that 6B=1M,
So after solving we get
B:M=1:6

Step 3: Convert G into M, We are given: 10G=14M
So we divide both sides by 10 and we solve we get
G:M=7:5

Know we know that, T/G=1/10, G/M=7/5, B/M=1/6.
We can arrange the said same ration into T/G=1/10, G/M=7/5, M/B=6/1,
Now we take LCM, we get 1*7*6 / 10*5*1 (we are arranging in a way so that we get the T/B form),
So 42/50 or 21/25 i.e. Option E

Second Method -

We know that
10T=1G -----1
6B=1M ------2
10G=14M ---3

So we multiply equation 2 by 14 both side, we get 84B=14M. We can say in other words that 10G=84B as equation 2 and 3 will be equal.

As 10T=1G, we multiple 10 by each side, we get 100T=10G, which is also equals to 100T=84B,
So, T/B=84/100 or 21/25 i.e. Option E
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