Question

Write each equation in exponential form.



log6*216 = 3 (the 6 is supposed to be at the bottom right of log)

Answer 1

Answer:

The exponential form of equation  $log_{6}(216)=3$  is (6)³ = 216

Step-by-step explanation:

The exponential equation of  $log_{b}(a)=c$  is $a=b^{c}$ , where b is the base, c is the exponent of b and a is the value of $b^{c}$

Ex: $log_{2}(8)=3$ , its exponential function is $2^{3}=8$

Now let us solve the question

∵ $log_{6}(216)=3$

∴ The base is 6

∴ The exponent is 3

∴ The answer is 216

∴ The exponential equation is (6)³ = 216

The exponential form of equation  $log_{6}(216)=3$  is (6)³ = 216