What is (sqrt(36)*1^6+5^3)/(25-\sqrt[3]{125)*2} ?

The solution to (sqrt(36)*1^6+5^3)/(25-\sqrt[3]{125)*2} is 131/15

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simplify (sqrt(36)1^6+5^3)/(25-\sqrt[3]{125)2}

simplify

\frac{131}{15}

Decimal Notation

8.73333 \dots

Solution steps

Multiply by the conjugate

Expand

= \frac{4585}{525}

Factor the number:

4585 = 35 \cdot 131

= \frac{35 \cdot 131}{525}

Factor the number:

525 = 35 \cdot 15

= \frac{35 \cdot 131}{35 \cdot 15}

Cancel the common factor:

35

= \frac{131}{15}

\frac{12 x y ^{2} + 20 x ^{2} yz - 10 y ^{2}}{10 y ^{2}}

(3 + 5 i) (2 - 7 i)

5^{3} \cdot 5^{2}

\frac{csc ( θ )}{cot ( θ )}

\frac{a ^{2} - 4 a + 4}{a ^{2} + ab - 2 a - 2 b}

What is (sqrt(36)*1^6+5^3)/(25-\sqrt[3]{125)*2} ?
The solution to (sqrt(36)*1^6+5^3)/(25-\sqrt[3]{125)*2} is 131/15