Question

Q. No. of Integral values of N for
log N to the base 3 has Characteristic=4 ...
​

Answer 1

Step-by-step explanation:

SOORY DUDE BUT I AM NOT UNDER STAND THIS QUESTION SO SOORY

Answer 2

Answer:

The number of integral values N can take will be one and that is 81.

Step-by-step explanation:

Property of Log -

logₐ m = x ⇒ m = ax ...                 Eq.(1)

Given in the question,

log N to the base 3 = 4 ------------------Eq.2,

Using the equation(1) in the equation. (2), we get

⇒      $\frac{LogN}{Log3} = 4$

(involving log property of N in which base is moved towards the right-hand side, right-hand side consistent goes into the force of the foundation of the log)

⇒       N = $3^{4}$

⇒       N = 81

Subsequently, the number of indispensable upsides of N that can occur will be 1 and the value will be 81.

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