What is {253695037500-15/4 (510)^4}(510)^{-4} ?

The solution to {253695037500-15/4 (510)^4}(510)^{-4} is 0

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simplify {253695037500-15/4 (510)^4}(510)^{-4}

simplify

{253695037500 - \frac{15}{4} (510)^{4}} (510)^{- 4}

0

Solution steps

(253695037500 - \frac{15}{4} \cdot 51 0^{4}) \cdot 51 0^{- 4}

Apply exponent rule:

a^{- b} = \frac{1}{a ^{b}}

51 0^{- 4} = \frac{1}{51 0 ^{4}}

= (253695037500 - \frac{15}{4} \cdot 51 0^{4}) \frac{1}{51 0 ^{4}}

Expand

(253695037500 - \frac{15}{4} \cdot 51 0^{4}) \frac{1}{51 0 ^{4}} : 0

= 0

(0.8 w z^{3} y) (2.8 w^{4} y^{2} z^{5})

e^{- 3 t} u_{1}

5 C in t^{205} C cos (5000000 0^{\circ})

7.9 \cdot 1 0^{- 2}

What is {253695037500-15/4 (510)^4}(510)^{-4} ?
The solution to {253695037500-15/4 (510)^4}(510)^{-4} is 0