Simplify: (1) (x)2 (5) (x2)4 (9) (−x)6 (13) (−2x4)3 (17) (−4x4y)2 (21) [2(3x3)]2 (25) −2(−3n2) (29) −(−3y3) Simplify: (1) (x2)3.(x3)4 (4) (2x2)3-(2x3)2 (7) (−2x4) (−2x4.x2) (10) (−a3)4.(−2a4)3 (13) (−2x2)3-(−2x3)2 (15) [−(−3b4)]2[−(−b4)]3

Let's simplify part (a) question (1). a) Simplify: (1) (x)² Step 1: Apply the exponent to the term inside the parenthesis. (x)² = x^(1 × 2) Step 2: Multiply the exponents. x^(1 × 2) = x² The simplified expression is: x²

Simplify: (1) (x)2 (5) (x2)4 (9) (−x)6 (13) (−2x4)3 (17) (−4x4y)2 (21) [2(3x3)]2 (25) −2(−3n2) (29) −(−3y3) Simplify: (1) (x2)3.(x3)4 (4) (2x2)3-(2x3)2 (7) (−2x4) (−2x4.x2) (10) (−a3)4.(−2a4)3 (13) (−2x2)3-(−2x3)2 (15) [−(−3b4)]2[−(−b4)]3

Let's simplify part (a) question (1). a) Simplify: (1) (x)² Step 1: Apply the exponent to the term inside the parenthesis. (x)² = x^(1 × 2) Step 2: Multiply the exponents. x^(1 × 2) = x² The simplified expression is: x²

Solved: Simplify: (1) (x)2 (5) (x2)4 (9) (−x)6 (13) (−2x4)3…

Let's simplify part (a) question (1).

a) Simplify:
(1) $(x)^2$

Apply the exponent to the term inside the parenthesis.
$(x)^2 = x^{1 \times 2}$
Multiply the exponents.
$x^{1 \times 2} = x^2$
The simplified expression is:
$\boxed{x^2}$

Simplify: (1) (x)2 (5) (x2)4 (9) (-x)6 (13) (-2x4)3 (17) (-4x4y)2 (21) [2(3x3)]2 (25) -2(-3n2) (29) -(-3y3) Simplify: (1) (x2)3.(x3)4 (4) (2x2)3-(2x3)2 (7) (-2x4) (-2x4.x2) (10) (-a3)4.(-2a4)3 (13) (-2x2)3-(-2x3)2 (15) [-(-3b4)]2[-(-b4)]3

Step-by-step solution

Apply the exponent to the term inside the parenthesis.

Multiply the exponents.

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