S1 : Logarithm of a number x is defined for all negative values of x.
S2 : Logarithm of 1 to the base x (where x>1) = 0

Open in App

Solution

.

Suggest Corrections

Similar questions

S1 : Logarithm of a number x is defined for all negative values of x.
S2 : Logarithm of 1 to the base x (where x>1) = 0

| x - 1 |^{{(log x)}^{2} - log x^{2}} = | x - 1 |^{3}

The set of values of $x$ for which logarithm expression
${log}_{2} (x^{2} - x - 6) + {log}_{0.5} (x - 3)$
to be defined is

Find the set of values of x for which logarithm expression ${log}_{2}$ ( $x^{2}$ - x - 6) + ${log}_{0.5}$ (x - 3) is defined.

x

f (x) = {log}_{| - x^{2} + 2 x - 4 |} (x (3 - x))

Join BYJU'S Learning Program