if `3^(x)=5^(y)(75)^(z)` then `Z=`

If 3^(x)=5^(y)=(75)^(z) show that z=(xy)/(2x+y)

If 360=2^(x)*3^(y)*5^(z) then x+y+z=

If 3^x=5^y=(75)^z show that z=(xy)/(2x+y

If (3)/(2x)+(4)/(3y)=(3)/(5z), then z will be

If ("log"3)/(x-y) = ("log"5)/(y-z) = ("log" 7)/(z-x), " then " 3^(x+y) 5^(y+z) 7^(z+x) =

If ("log"3)/(x-y) = ("log"5)/(y-z) = ("log" 7)/(z-x), " then " 3^(x+y) 5^(y+z) 7^(z+x) =

If (3x-5y)/5z+3y)=(x+5z)/(y-5x)=(y-z)/(x-z) then show that each ratio is x/y .

If, 2^(x+y-2z)=8^(8z-5-y), 5^(4y-6z)= 25^(y+z), 3^(4x-3z)=9^(x+z) then the value of 2x+3y+5z is: यदि 2^(x+y-2z)=8^(8z-5-y), 5^(4y-6z)= 25^(y+z), 3^(4x-3z)=9^(x+z) है, तो 2x+3y+5z का मान क्या होगा ?

Let x,y,z be positive real numbers such that x+y+z=12 and x^(3)y^(4)z^(5)=(0.1)(600)^(3) Then x^(3)+y^(3)+z^(3) is

If [(x-y-z),(-y+z),(z)]=[(0),(5),(3)] then the values of x,y and z are respectively