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Consider the following information. lim_(x->c)f(x) = 7/6 lim_(x->c)g(x) = 5/6 Use the information to evaluate the limits. (a) lim_(x->c)[4f(x)] (b) lim_(x->c)[f(x) + g(x)] (c) lim_(x->c)[f(x)g(x)] (d) lim_(x->c)(f(x))/(g(x))
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(a) lim_(x->c)[4f(x)]=4*lim_(x->c)[f(x)]=4*7/6 (b) lim_(x->c)[f(x) + g(x)]= lim_(x->c)[f(x)]+(b) lim_(x->c)[ g(x)]=7/6+5/6 (c) lim_(x->c)[f(x)g(x)]=lim_(x->c)[f(x)]*lim_(x->c)[g(x)]=7/6*5/6 (d) lim_(x->c)(f(x))/(g(x))=lim_(x->c)[f(x)]/lim_(x->c)[g(x)] =(7/6)/(5/6)
Limit Properties
a) 4.66666 b. 2 c. .97222 d. 1.4 right @mustafa2014
right :)
thanks :)
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