Simplify: A5 ÷ A3 + 3a × 2a

Simplify: a⁵ ÷ a³+ 3a × 2a

Sum

a⁵ ÷ a³+ 3a × 2a

= a⁵⁻³ + 3a × 2a

= a² + 6a²

= 7a²

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Simplification of Expressions

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Chapter 11: Algebraic Expressions - Exercise 11 (E) [Page 147]

Chapter 11 Algebraic Expressions
Exercise 11 (E) | Q 1.1 | Page 147

Solve : 3(2^x + 1) - 2^x+2 + 5 = 0.

If (a^m)ⁿ = a^m .aⁿ, find the value of : m(n - 1) - (n - 1)

Prove that: `a^-1/(a^-1+b^-1) + a^-1/(a^-1 - b^-1) = (2b^2)/(b^2 - a^2 )`

Evaluate : `((x^q)/(x^r))^(1/(qr)) xx ((x^r)/(x^p))^(1/(rp)) xx ((x^p)/(x^q))^(1/(pq))`

Simplify : a² − 2a + {5a² − (3a - 4a²)}

Simplify : `"a"-["a"-overline("b+a") - {"a"-("a"- overline("b"-"a"))}]`

Simplify: (x⁵ ÷ x²) × y²× y³

Simplify the following:

`((64"a"^12)/(27"b"^6))^(-2/3)`

Simplify the following:
`x^("m" + 2"n"). x^(3"m" - 8"n") ÷ x^(5"m" - 60)`

Simplify the following:

`(27/343)^(2/3) ÷ (1)/(625/1296)^(1/4) xx (536)/root(3)(27)`