What is (11x^3y^4z^5)(12x^3y^4z^5) ?

The solution to (11x^3y^4z^5)(12x^3y^4z^5) is 132x^6y^8z^{10}

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simplify (11x^3y^4z^5)(12x^3y^4z^5)

simplify

(11 x^{3} y^{4} z^{5}) (12 x^{3} y^{4} z^{5})

132 x^{6} y^{8} z^{10}

Solution steps

(11 x^{3} y^{4} z^{5}) (12 x^{3} y^{4} z^{5})

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

x^{3} x^{3} = x^{3 + 3}

= 11 y^{4} z^{5} \cdot 12 x^{3 + 3} y^{4} z^{5}

Add the numbers:

3 + 3 = 6

= 11 y^{4} z^{5} \cdot 12 x^{6} y^{4} z^{5}

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

y^{4} y^{4} = y^{4 + 4}

= 11 z^{5} \cdot 12 x^{6} y^{4 + 4} z^{5}

Add the numbers:

4 + 4 = 8

= 11 z^{5} \cdot 12 x^{6} y^{8} z^{5}

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

z^{5} z^{5} = z^{5 + 5}

= 11 \cdot 12 x^{6} y^{8} z^{5 + 5}

Add the numbers:

5 + 5 = 10

= 11 \cdot 12 x^{6} y^{8} z^{10}

Multiply the numbers:

11 \cdot 12 = 132

= 132 x^{6} y^{8} z^{10}

\frac{0.5 \cdot 1 0 ^{5}}{\frac{49}{3600}} \cdot 0.5471 \cdot 1 0^{- 3}

\frac{2}{π} \cdot e^{- t^{2}} d t

- 2263 e^{- 0.155 (0)}

(e^{- 120}) \cdot 7321

s^{2} x^{2}

What is (11x^3y^4z^5)(12x^3y^4z^5) ?
The solution to (11x^3y^4z^5)(12x^3y^4z^5) is 132x^6y^8z^{10}