If `log_(2a)a= X, log_(3a) 2a = y, and log_(4a) 3a` = z, then xyz-2yz is equal to

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If log_(2a)a= X, log_(3a)2a = Y, and log_(4a)3a = Z, then Prove that XYZ+1=2YZ If log_(2a)a= X, log_(3a)2a = Y, and log_(4a)3a = Z, then Prove that XYZ+1=2YZ
If `x=log_(2a) a,y=log_(3a) 2a ` and `z=log_(4a) 3a` then prove that `xyz+1=2yz` If `x=log_(2a) a,y=log_(3a) 2a ` and `z=log_(4a) 3a` then prove that `xyz+1=2yz`
Prove that: xyz + 1 = 2yz. If x = log_(2a)(a), y = log_(3a)(2a) and z = log_(4a)(3a) || Log Function Prove that: xyz + 1 = 2yz. If x = log_(2a)(a), y = log_(3a)(2a) and z = log_(4a)(3a) || Log Function
If a^(2) = log x, b^(3) = log y and 3a^(2) - 2b^(3) = 6 log z, express y in terms of x and z. |... If a^(2) = log x, b^(3) = log y and 3a^(2) - 2b^(3) = 6 log z, express y in terms of x and z. |...
If `x=log_(2a) a,y=log_(3a) 2a ` and `z=log_(4a) 3a` then prove that `xyz+1=` If `x=log_(2a) a,y=log_(3a) 2a ` and `z=log_(4a) 3a` then prove that `xyz+1=`
If x = log(2a)(a) ,y = log(3a)(2a) and z = log(4a)(3a), then prove that xyz + 1 = 2yz If x = log(2a)(a) ,y = log(3a)(2a) and z = log(4a)(3a), then prove that xyz + 1 = 2yz
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