Answer:
The product of
Solution:
From question, given that
.
We have to find the product of these fractions in terms of mixed number.
By converting mixed fraction to simple fraction,

Similarly,

Hence the product of
is


Now again convert
to mixed fraction,
When we divide 45 by 8, we get 5 as quotient and 5 as remainder. Here 8 is the divisor and 45 is the dividend.
The mixed fraction can be represented by,

Hence
in terms of mixed fraction can be written as

Hence product of
