What is the answer to 500=pe^{ln(150)(2/7)(9)} ?

The answer to 500=pe^{ln(150)(2/7)(9)} is p= 1/(45*150^{4/7)}

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500=pe^{ln(150)(2/7)(9)}

500 = p e^{l n (150) (\frac{2}{7}) (9)}

p = \frac{1}{45 \cdot 15 0 ^{\frac{4}{7}}}

Decimal Notation

p = 0.00126 \dots

Solution steps

500 = p e^{l n (150) (\frac{2}{7}) (9)}

Switch sides

p e^{l n (150) (\frac{2}{7}) (9)} = 500

Simplify

e^{l n (150) (\frac{2}{7}) (9)} : 22500 \cdot 15 0^{\frac{4}{7}}

p \cdot 22500 \cdot 15 0^{\frac{4}{7}} = 500

Divide both sides by

22500 \cdot 15 0^{\frac{4}{7}}

p = \frac{1}{45 \cdot 15 0 ^{\frac{4}{7}}}

(x - 3)^{2} = 24

x^{2} - 4 x y - 21 y^{2}

∣ 2 x + 1 ∣ > 3

9 x^{2} + 12 x - 12

2 x + 4 \leq 18

What is the answer to 500=pe^{ln(150)(2/7)(9)} ?
The answer to 500=pe^{ln(150)(2/7)(9)} is p= 1/(45*150^{4/7)}