Asked by sherry
Find the limit of the function:
(tanp)(x-1)/(tanq)(x-1)
as x approaches 1. We're hinted at using the result that sinx/x = 1 as x approaches 0.
Im not sure how we go abt doing this qs.
thanks in advance
(tanp)(x-1)/(tanq)(x-1)
as x approaches 1. We're hinted at using the result that sinx/x = 1 as x approaches 0.
Im not sure how we go abt doing this qs.
thanks in advance
Answers
Answered by
Damon
as written the answer is simply tanp/tanq
what is tanp?
what is tanq ?
what is p and what is q ?
Does this mean tan (px - p) / tan (qx - q)? or something?
what is tanp?
what is tanq ?
what is p and what is q ?
Does this mean tan (px - p) / tan (qx - q)? or something?
Answered by
sherry
tanp and tanq is short for tangent p and tangent q respectively(we havent been told where p is a variable or constant; same goes for q)
no it doesnt mean tan (px - p)
it wud be xtanp -tanp if u were to multiply it through ..same for denominator
and the answer given is p/q
no it doesnt mean tan (px - p)
it wud be xtanp -tanp if u were to multiply it through ..same for denominator
and the answer given is p/q
Answered by
bobpursley
(xtanp-tanP)/(xtanq-tanq) as x approachtes zero.
Unless p,q are somehow related to x, it is not equal to p/q.
Unless p,q are somehow related to x, it is not equal to p/q.
Answered by
Reiny
to get p/q, it looks like somebody canceled the "tan"
reminded me of the time when one of my students gave this solution to
Lim (sinx)/x as x = 0
= sin
I told him to sin no more, but he didn't get it.
reminded me of the time when one of my students gave this solution to
Lim (sinx)/x as x = 0
= sin
I told him to sin no more, but he didn't get it.
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