limit h tends to 1 h^2 + 2h - 3 / h-1
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(h2 +3h -1h-3)/(h-1)
{(h+3)x(h-1)}/(h-1)
after (h-1) ia cancelled because h is tending to 1 and also h is not equal to 1.
What remains is lim (h+3)
after susbstituting h=1 in this step you will get
Answer=4
{(h+3)x(h-1)}/(h-1)
after (h-1) ia cancelled because h is tending to 1 and also h is not equal to 1.
What remains is lim (h+3)
after susbstituting h=1 in this step you will get
Answer=4
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Step-by-step explanation:
first seperate middle value 2
then take common and then in next step cut similar value i.e (h-1)
then in place of h put 1
and answer is 4
thanks..hope it is helpful
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