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Find the value of:
i. $2\ +\ 2$
ii. $( 2) \ -\ 7\ +\ ( 45\ +\ 89) \ \div \ ( 57)$
i.
Given: $2\ +\ 2$
To find: Here we have to find the value of the given expression $2\ +\ 2$
Solution:
If we add 2 with 2 then value of 2 will increase by 2.
$2\ +\ 2\ =\ \mathbf{4}$
So, the value is 4.
ii.
Given: $( 2) \ -\ 7\ +\ ( 45\ +\ 89) \ \div \ ( 57)$
To find: Here we have to find the value of the given expression $( 2) \ -\ 7\ +\ ( 45\ +\ 89) \ \div \ ( 57)$
Solution:
$( 2) \ -\ 7\ +\ ( 45\ +\ 89) \ \div \ ( 57)$
By BODMAS rule first solve brackets and add 45 with 89:
$=\ ( 2) \ -\ 7\ +\ ( 134) \ \div \ ( 57)$
Divide 134 by 57:
$=\ ( 2) \ -\ 7\ +\ 2.35$
Add 2 and 2.35:
$=\ 4.35\ -\ 7$
Subtract 7 from 4.35:
$=\ \mathbf{-\ 2.65}$
So, the value is $- 2.65$.
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