Given 2 log 10 x+1= log 10 250

Given 2 log₁₀x+1= log₁₀250, find
(i) x
(ii) log₁₀2x

Solution:

More Solutions:

• Show that logarithms
• Prove the following identities:
• Find logabc x.
• Solve for x : log3x+log9x+log81x=7/4
• If log√3 27 = x, then the value of x is
• If log0.5 64 = x, then the value of x is
• If log (3x + 1) = 2, then the value of x is
• The value of log8-log2/log32
• Expand loga
• Prove the following: (logx)2-(logy)2=logx/y.logxy