What is the answer to log_{4}(-1-63)=3-log_{4}(-1) ?

The answer to log_{4}(-1-63)=3-log_{4}(-1) is True

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log_{4}(-1-63)=3-log_{4}(-1)

lo g_{4} (- 1 - 63) = 3 - lo g_{4} (- 1)

True

Solution steps

lo g_{4} (- 1 - 63) = 3 - lo g_{4} (- 1)

Simplify

lo g_{4} (- 1 - 63) : lo g_{4} (- 64)

lo g_{4} (- 64) = 3 - lo g_{4} (- 1)

Both sides are equal

True

P, P = (2 a + 3 b)^{5}

h (4) = - 16 (4)^{2} + 128 (4)

x, x - \frac{( 4 x + 1 )}{9} = \frac{( 2 y - 5 )}{3}

9 x + 4 = 3 x - 9

n + 9 = 4 n - 6

What is the answer to log_{4}(-1-63)=3-log_{4}(-1) ?
The answer to log_{4}(-1-63)=3-log_{4}(-1) is True