Simplify- 45-a8b345-a5b2

Let #160; Z=4^5× a^8 b^34^5× a^5 b^2 #160;Using laws of exponents Z=4^5 5× a^8 5. b^3 2 Z=1 × a^3 . b= a^3 b Hence 4^5× a^8 b^34^5× a^5 ...

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Product Law

Simplify: 45...

Question

Simplify:
$\frac{4^{5} \times a^{8} b^{3}}{4^{5} \times a^{5} b^{2}}$

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Solution

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Similar questions

(\frac{a^{5}}{a^{3}}) \times a^{8}

Simplifyand express each of the following in exponential form:

(i) $\frac{2^{3} \times 3^{4} \times 4}{3 \times 32}$

(ii) $({5^{2}}^{3} \times 5^{4}) \div 5^{7}$

(iii) $25^{4} \div 5^{3}$

(iv) $\frac{3 \times 7^{2} \times 11^{8}}{21 \times 11^{3}}$

(v) $\frac{3^{7}}{3^{4} \times 3^{3}}$

(vi) $2^{0} + 3^{0} + 4^{0}$

(vii) $2^{0} \times 3^{0} \times 4^{0}$

(viii) $(3^{0} + 2^{0}) \times 5^{0}$

(ix) $\frac{2^{8} \times a^{5}}{4^{3} \times a^{3}}$

(x) $\frac{a^{5}}{a^{3}} \times a^{8}$

(xi) $\frac{4^{5} \times a^{8} b^{3}}{4^{5} \times a^{5} b^{2}}$

(xii) $(2^{3} \times 2)^{2}$

\frac{2^{2} \times a^{5} \times b^{3}}{4^{2} \times a^{2} \times b}

(\frac{a^{5}}{a^{3}}) \times a^{8}

(a + b)^{3} + (a - b)^{3} + 6 a (a^{2} - b^{2})

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