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If 2xy2:2x2y::2x2y:z2xy^2 : 2x^2y :: 2x^2y : z2xy2:2x2y::2x2y:z​, which of the options below gives an expression equivalent to z?
Question

If 2xy2:2x2y::2x2y:z2xy^2 : 2x^2y :: 2x^2y : z​, which of the options below gives an expression equivalent to z?

A.

2x32x^3​​

B.

2x22x^2​​

C.

4x2y24x^2y^2​​

D.

4xy

Correct option is A

Given: 

2xy2:2x2y::2x2y:z2xy^2 : 2x^2y :: 2x^2y : z 

Solution: 

2xy2:2x2y::2x2y:z 2xy22x2y=2x2yz  z=2x2y×2x2y2xy2 z=2x32xy^2 : 2x^2y :: 2x^2y : z \\ \ \\ \frac{ 2xy^2} { 2x^2y} = \frac{2x^2y} z \\ \ \\ \implies z = \frac{2x^2y \times 2x^2 y }{2xy^2} \\ \ \\ z = 2x^3​​

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