Find the Value Of: Log 5 125

Find the value of: log ₅ 125

Sum

log ₅ 125
Let log ₅ 125 = x
⇒ 125 = 5^x
⇒ 5^x = 5³
∴ x = 3.

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Interchanging Logarithmic and Exponential Forms - Logarithmic to Exponential

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Chapter 10: Logarithms - Exercise 10.1

Chapter 10 Logarithms
Exercise 10.1 | Q 4.07

Find x in the following when: log _x 49 = 2

Find the value of: log ₅ 3125

Find the value of: `"log" _(1/5) 125` = x

Find the value of `log_(1/2)16`.

Find the value of: log _0.1 10

If log ₁₀ x = a, express the following in terms of x: 10^{2a -3}

If log ₁₀x = p, express the following in terms of x : 10^p

If log ₁₀x = p, express the following in terms of x: 10^p+1

If log ₁₀ a = x, and log ₁₀ c = z, find
`10^(x-y+z)` in terms of a, b and c

State true or false in the following:
If log ₁₀ p = q, then 10^p = q