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If 20% of P = 30% of Q = 1/6 of R, then P ∶ Q: R is 
  • a)
    2 ∶ 3 ∶ 16
  • b)
    3 ∶ 2 ∶ 16
  • c)
    10 ∶ 15 ∶ 18
  • d)
    15 ∶ 10 ∶ 18
Correct answer is option 'D'. Can you explain this answer?
Verified Answer
If 20% of P = 30% of Q = 1/6 of R, then P Q: R isa)2 3 16b)3 2 16...
Given:
20% of P = 30% of Q = 1/6 of R
Calculation:
20% of P = 30% of Q = 1/6 of R

Similarity, 

∴ P : Q : R = 15 : 10 : 18
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Most Upvoted Answer
If 20% of P = 30% of Q = 1/6 of R, then P Q: R isa)2 3 16b)3 2 16...
Given:
20% of P = 30% of Q = 1/6 of R
Calculation:
20% of P = 30% of Q = 1/6 of R

Similarity, 

∴ P : Q : R = 15 : 10 : 18
Free Test
Community Answer
If 20% of P = 30% of Q = 1/6 of R, then P Q: R isa)2 3 16b)3 2 16...
Given information:
- 20% of P = 30% of Q
- 20% of P = 1/6 of R

To solve this problem, we can assign variables to each quantity and set up equations based on the information given.

Let's assume:
P = x
Q = y
R = z

Equations:
- 20% of P = 30% of Q
0.2x = 0.3y (equation 1)
- 20% of P = 1/6 of R
0.2x = (1/6)z (equation 2)

To find the ratio of P:Q:R, we need to eliminate either x, y, or z from the equations. Let's eliminate x by rearranging equation 1 and substituting it into equation 2.

Rearrange equation 1:
0.3y = 0.2x
y = (0.2/0.3)x
y = (2/3)x (equation 3)

Substitute equation 3 into equation 2:
0.2x = (1/6)z
(2/3)x = (1/6)z
x = (1/6)z * (3/2)
x = (1/4)z (equation 4)

Now we have expressions for both y and x in terms of z. Let's substitute these into the ratio equation P:Q:R.

Ratio equation:
P:Q:R = x:y:z

Substitute equations 3 and 4 into the ratio equation:
P:Q:R = (1/4)z : (2/3)x : z
P:Q:R = (1/4)z : (2/3)(1/4)z : z
P:Q:R = 1:2/3:4/3
P:Q:R = 3:2:4

Therefore, the ratio of P:Q:R is 3:2:4, which matches option D (15:10:18).
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If 20% of P = 30% of Q = 1/6 of R, then P Q: R isa)2 3 16b)3 2 16c)10 15 18d)15 10 18Correct answer is option 'D'. Can you explain this answer?
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