The number `log_(2) 7` is

Prove that number log_(2) 7 is an irrational number.

Prove that number log _(2)7 is an irrational number.

Prove that number (log)_2 7 is an irrational number.

Prove that number (log)_2 7 is an irrational number.

Prove that number (log)_2 7 is an irrational number.

The number N=(1+2log_(3)2)/((1+log_(3)2)^(2))+log_(6)^(2)2 when simplified reduces to: a prime number an irrational number a real which is less than log_(3)pi a real which is greater than log _(7)6

The value of x for which the numbers log_3 2, log_3(2^x-5) and log_3(2^x- 7/2) are in A.P.=

Which of the following numbers are positive/negative? log_(2)7( ii) log_(0.2)3 (iii) log_(1/3)((1)/(5))log_(4)3(v)log_(2)(log_(2)9)

Show that log_(2)(7) is an irrational number.

The number of roots of the equation 7.x^(log_(5)2)+2^(log_(5)x)=64