evaluate using the laws of exponents
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Answer:
Multiplying Powers with same Base. For example: x² × x³, 2³ × 2⁵, (-3)² × (-3)⁴ ...
Multiplying Powers with same Base. For example: x² × x³, 2³ × 2⁵, (-3)² × (-3)⁴ ... Dividing Powers with the same Base. For example: ...
Multiplying Powers with same Base. For example: x² × x³, 2³ × 2⁵, (-3)² × (-3)⁴ ... Dividing Powers with the same Base. For example: ... Power of a Power. For example: (2³)², (5²)⁶, (3² )−3. ...
Multiplying Powers with same Base. For example: x² × x³, 2³ × 2⁵, (-3)² × (-3)⁴ ... Dividing Powers with the same Base. For example: ... Power of a Power. For example: (2³)², (5²)⁶, (3² )−3. ... Multiplying Powers with the same Exponents. ...
Multiplying Powers with same Base. For example: x² × x³, 2³ × 2⁵, (-3)² × (-3)⁴ ... Dividing Powers with the same Base. For example: ... Power of a Power. For example: (2³)², (5²)⁶, (3² )−3. ... Multiplying Powers with the same Exponents. ... Negative Exponents. ...
Multiplying Powers with same Base. For example: x² × x³, 2³ × 2⁵, (-3)² × (-3)⁴ ... Dividing Powers with the same Base. For example: ... Power of a Power. For example: (2³)², (5²)⁶, (3² )−3. ... Multiplying Powers with the same Exponents. ... Negative Exponents. ... Power with Exponent Zero. ...
Multiplying Powers with same Base. For example: x² × x³, 2³ × 2⁵, (-3)² × (-3)⁴ ... Dividing Powers with the same Base. For example: ... Power of a Power. For example: (2³)², (5²)⁶, (3² )−3. ... Multiplying Powers with the same Exponents. ... Negative Exponents. ... Power with Exponent Zero. ... Fractional Exponent.