Let's start by calculating their values one by one, and then we can match them.
, we can simplify this more by adding 
to the nominator. That gives us 
. Now we can apply the Keep-Change-Flip rule. Keep the first fraction as it is, change the division sign into multiplication, flip the second fraction. 
. We apply fraction multiplication which is simply multiplying the first nominator by the first nominator and the same for the dominator. and the result is 
or simply -3.
. This can be re-written as 
. As we did in the previous part we apply the Keep-Change-Flip, this will give us 
. Do the multiplication and the result will be 
, we can divide both the nominator and dominator by 10 which will result 
and finally we know that 
and we can divide both of them again by 61 which will result 
Match each division expression to its quotient
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Mathematics, 29.07.2021 02:20 Jazzyyyy088888
Match each division expression to its quotient
Answers: 2
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