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A semicircle with diameter $ PQ $ sits on an isosceles triangle $ PQR $ to form a region shaped like a two-dimensional ice-cream cone, as shown in the figure. If $ A(\theta) $ is the area of the semicircle and $ B(\theta) $ is the area of the triangle, find$ \displaystyle \lim_{x \to 0^+} \frac {A(\theta)}{B(\theta)} $

$=0$

00:55

Frank L.

Calculus 1 / AB

Chapter 3

Differentiation Rules

Section 3

Derivatives of Trigonometric Functions

Derivatives

Differentiation

Sharieleen A.

October 23, 2020

Finally, now Im done with my homework

David Base G.

That was not easy, glad this was able to help

Baylor University

University of Michigan - Ann Arbor

Boston College

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you know, it's clear. So when you right here. So we have the radius of us on my circle. This is equal to half of the base of the triangle, and we're using sign data over to Minister. Hi, pot news. And we have the area love us in my circle, which is half of Pyre Square. We're taking the base of data, which is equal to two times one, huh? I'm send sign data over to times 10. Co sign data over to which is the height simplified. We get 100 sign beta over to co sign, you know, over to and when we plug in values for a of data and be of data, we get the limit. That's data approaches. Sarah from the positive side, A F data over B data is equal to 50. Pie signed square data over to over 100. Signed data over to co sign data over to and we've simplify one more time to get data approaching. Zero from the positive pi. Sign data over to over to co sign data over to which is equal to zero

Numerade Educator

Missouri State University

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