lim x tends 0 root x+7-root7/x
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Answered by
5
Step-by-step explanation:
Lim x -> 0 {√(x + 7) - (√7)} / x
0/0 form then use D-L hospitalization rule :
Lim x -> 0 {√(x + 7) - (√7)} / x
according to D-L hospitalization rule :
Lim x-> 0 f(x)/g(x) = f'(0)/g'(0) = df(x)/dx / dg(x)/dx
so now solve given question :
Lim x -> 0 {√(x + 7) - (√7)} / x
= {(x+7)^1/2 - 7^1/2} / x
= {(1/2)×(x+7)^-1/2 - 0} / 1
put limit x -> 0
= (1/2)*(7)^-1/2
= (1/2)(1/√7)
= 1/2√7
Answered by
3
10R$.
90/10=9=10.
espery tuy ajudado
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