Simplify the expression.

1

Simplify the expression.

1

Simplify the expression.

1

Simplify the expression.

1

Simplify the expression.

1

Simplify the expression.

1

Simplify the expression.

1

Simplify the expression.

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$(\frac{f^3}{n^{4}})=\frac{f^{12}}{n^4}$

1

State the mistake.

1

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$-15x^{0}=-15(0)=0$

1

State the mistake.

1

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$(3x^{2}y^{4})^{3}=27x^{5}y^{7}$

1

State the mistake.

1

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$p^{3} \cdot p^{6}=p^{18}$

1

State the mistake.

1

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$\frac{m^{8}n^{3}}{m^{6}n^{7}}=m^{2}n^{4}$

1

State the mistake.

1

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

(-d^{3}h^{2}g^{4})^{7}=d^{21}h^{14}g^{28}$

1

State the mistake.

1

Review of All Rules

Review of All Rules

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$(\frac{f^3}{n^{4}})=\frac{f^{12}}{n^4}$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$-15x^{0}=-15(0)=0$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$(3x^{2}y^{4})^{3}=27x^{5}y^{7}$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$p^{3} \cdot p^{6}=p^{18}$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$\frac{m^{8}n^{3}}{m^{6}n^{7}}=m^{2}n^{4}$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

(-d^{3}h^{2}g^{4})^{7}=d^{21}h^{14}g^{28}$

State the mistake.

Make the correction:

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

Simplify the expression.

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$(\frac{f^3}{n^{4}})=\frac{f^{12}}{n^4}$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$-15x^{0}=-15(0)=0$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$(3x^{2}y^{4})^{3}=27x^{5}y^{7}$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$p^{3} \cdot p^{6}=p^{18}$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

$\frac{m^{8}n^{3}}{m^{6}n^{7}}=m^{2}n^{4}$

State the mistake.

Make the correction:

The expression has been rewritten incorrectly. Explain the mistake that occurred and then make the correction.

(-d^{3}h^{2}g^{4})^{7}=d^{21}h^{14}g^{28}$

State the mistake.

Make the correction: