Evaluate frac{8-[5-(-3+2)]+2}{|5-3|-|5-8|+3} | vedclass

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Question

(A) To evaluate the expression $\frac{8-[5-(-3+2)]+2}{|5-3|-|5-8|+3}$,we follow the order of operations $(BODMAS)$.Step $1$: Simplify the numerator.$8

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$2$

Vedclass · Answer

(A) To evaluate the expression $\frac{8-[5-(-3+2)]+2}{|5-3|-|5-8|+3}$,we follow the order of operations $(BODMAS)$.Step $1$: Simplify the numerator.$8-[5-(-1)]+2 = 8-[5+1]+2 = 8-6+2 = 4$.Step $2$: Simplify the denominator.$|5-3|-|5-8|+3 = |2|-|-3|+3 = 2-3+3 = 2$.Step $3$: Divide the numerator by the denominator.$\frac{4}{2} = 2$.

Evaluate $\frac{8-[5-(-3+2)]+2}{|5-3|-|5-8|+3}$

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