So this is question.
2^x .2^y=3^z
simplify the LHS of equation by the combining factors which have same bases.
2^(x+y)=3^z
Take log to both sides of equation,
log{2^(x+y)}= log {3^z}
by property of logs,
x+y(log2) =z( log 3)
where log3 =0.4771
and log 2= 0.3010
Put in the above equation,we get
x+y(0.3010) = z(0.4771)
divide the equation by z,and divide by 0.3010 both sides we get,
(x+y)/ z = 0.4771/ 0.3010 => 1.5859
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Influentials of history have made me realized that they always had flexible principles to others and strict to themselves.
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