What is the answer to (ln(p))/(ln(5))-54=0 ?

The answer to (ln(p))/(ln(5))-54=0 is p=5^{54}

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(ln(p))/(ln(5))-54=0

\frac{ln ( p )}{ln ( 5 )} - 54 = 0

p = 5^{54}

Decimal Notation

p = 5.55112 E 37

Solution steps

\frac{ln ( p )}{ln ( 5 )} - 54 = 0

Move

54

to the right side

\frac{ln ( p )}{ln ( 5 )} = 54

Multiply both sides by

ln (5)

ln (p) = 54 ln (5)

Apply log rules

p = 5^{54}

Verify Solutions:

p = 5^{54}

True

The solution is

p = 5^{54}

4 ln (3 x) = - 4

0.553 = - lo g_{10} (\frac{70}{C})

lo g_{b} (5) = 1.4

lo g_{3} (x - 19) = 4

4 ln (3 x) = - 8

What is the answer to (ln(p))/(ln(5))-54=0 ?
The answer to (ln(p))/(ln(5))-54=0 is p=5^{54}
Solve for p: (ln(p))/(ln(5))-54=0
The solution is p=5^{54}