![\displaystyle\\ \bold{b^m \times b^n = b^{m + n}~~~(D)}\\\\ \bold{\frac{b^m}{b^n}= b^{m - n}~~~~~~~~~(A)}\\\\ \bold{\Big(b^m \Big)^n = b^{m\times n}~~~~(B)}\\\\ \bold{\sqrt[\bold{n}]{\bold{b^m}} = b^{m\div n } ~~~~~~(C)}](/tpl/images/0434/7815/7a864.png)
Which expression is equivalent to b^m•b^n
a. b^m-n
b. b^m•n
c. b^m÷n
d. b^m+...
Mathematics, 27.12.2019 15:31, angelolucero146
Which expression is equivalent to b^m•b^n
a. b^m-n
b. b^m•n
c. b^m÷n
d. b^m+n
Answers: 2
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