What is the answer to 16^{t-0.25}=(16^t)/2 ?

The answer to 16^{t-0.25}=(16^t)/2 is True for all t

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16^{t-0.25}=(16^t)/2

1 6^{t - 0.25} = \frac{1 6 ^{t}}{2}

True for all t

Solution steps

1 6^{t - 0.25} = \frac{1 6 ^{t}}{2}

Multiply both sides by

2

1 6^{t - 0.25} \cdot 2 = \frac{1 6 ^{t}}{2} \cdot 2

Simplify

1 6^{t - 0.25} \cdot 2 = 1 6^{t}

Apply exponent rules

(t - 0.25) ln (16) + ln (2) = t ln (16)

Solve

(t - 0.25) ln (16) + ln (2) = t ln (16) :

True for all

t

True for all t

1 = e^{1 - x^{2}}

2^{x} - 4^{x} - 72 = 0

2^{x + 1} = 300

2^{3 x} 2^{5} = 256

0^{x} = 1

What is the answer to 16^{t-0.25}=(16^t)/2 ?
The answer to 16^{t-0.25}=(16^t)/2 is True for all t
Solve for t: 16^{t-0.25}=(16^t)/2
The solution is True for all t