NAME _____________________________________________ DATE ____________________________
PERIOD ____________
Negative Exponents βΈ± Practice
Examples 1–3 (Classwork)
Simplify each expression. Assume that no denominator equals zero.
π 6 π−7
1. π4 π2
π−7
3. π4
β3
2. β−6
16π5 π€ 2
5.
π−5 π4
β −2
6. 5π₯π¦−11
7.
−15π‘ 0 π’−1
5π’3
8. (π§3 π€ 2 )2
−10π−1 π¦ 0 π
9. −14π−7 π¦−3 π−4
11.
3π−3 π 4 π2
12π‘ 4
Negative Exponents
0
4. ( 2π3 π€3 )
15π₯ 6 π¦ −9
3
(π§ 2 π€ −1 )
10.
51π₯ −1 π¦ 3
17π₯ 2 π¦
3π‘ 6 π’2 π£ 5
0
12. ( 9π‘π’π£ 21 )
Reveal Algebra 1
NAME _____________________________________________ DATE ____________________________
PERIOD ____________
0
5π9 π4 β 2
14. (− ππ2 β3 )
π₯ −4 π¦ 9
13. π§ −2
15.
π4 π‘ −3
π −2
16. − 8cπ5 π0
5π 2 π 5
17.
−2π3 π2 β0
8π2 π2
18.
π0 β 7 π −2
π−5 β 0 π −2
Mixed Exercises (Homework)
Simplify each expression. Assume that no denominator equals zero.
3π€π¦ –2
(4π 3 π2 )3
24. (π€ –1 π¦)3
25. (5π2 π–3 )–2
26.
−12π 3 π 0 π–2
6π 5 π –3 π4
27.
20ππ –2 π‘ –5
4π0 π 4 π‘ –2
28.
(5ππ –2 )–2
(3π–1 π)3
29.
(2π3 β–2 )2
(π2 β 0 )–3
2π –2 π4 π 2
−1
30. (−4π–2 π–5 π –7 )
40 π 2 π 3 π
−3
32. ( 2π –4 π–5 )
Negative Exponents
−3π₯ –6 π¦ –1 π§ –2
−2
31. ( 6π₯ –2 π¦π§ –5 )
(16π₯ 2 π¦ –1 )0
33. (4π₯0 π¦–4 π§)–2
Reveal Algebra 1