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(9*10^5)(6*10^?)
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Change the order to make it easier \[\Large (9*10^5)(6*10^?) = \] \[\Large (9*6)(10^5*10^?)\]
explain
You can change the order of multiplication. It's called commutative.
a*b*c = c*b*a or for example, 6*10*9*10 = 6*9*10*10
why the answer will be 5.4*10^-1
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was it\[\Large (9*10^5)(6*10^{-7}) =\] since you have a question mark where -7 is... If so, you need to simplify this \[\Large (9*6)(10^5*10^{-7})\]
could u simplify the answer plz.
I'm sure you can do some of it yourself... what's 9*6? for the 10^5*10^-7, you'll have to add the exponents like so: \[\Large (9*6)(10^{5-7})\]
ok,thanx
How did you even know it was -7?
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@Jhannybean I worked backwards from the answer he gave.
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