dara. What is the area of the semicircle? Round to the nearest hundrédth.[ Select ]b. What is the height of the triangle? [Select ]c. What is the area of the triangle? [Select]d. What is the total area of the sign? [ Select ]ASLS Bobby owns an ice cream shop and wants to make a wooden sign to advertisehis store. The sign will consist of a semicircle with a diameter e 20 inches ontop of an isosceles triangle with congruent sides measuring 2 nches each, asshown below. Find the area of the sign. Round your answer tthe nearesthundredth.20 in26 inArea of Triangle 1/2bhArea of Semicircle = 1/2nrHint: Use a + b² = c' to find the height of the triangle.a. What is the area of the semicircle? Round to the nearest hundredth.I Select 1

Answered: Image /qna-images/answer/275a918d-1ad4-4344-871a-0db94b77cb0d.jpg

Bobby owns an ice cream shop and wants to make a wooden sign to advertise his store. The sign will consist of a semicircle with a diameter o 20 inches on top of an isosceles triangle with congruent sides measuring 2inches each, as shown below. Find the area of the sign. Round your answer tthe nearest hundredth. 20 in 26 in Area of Triangle 1/2bh %3D Area of Semicircle 1/2nr? %3D Hint: Use a? + b? = c' to find the height of the triangle. a. What is the area of the semicircle? Round to the nearest hundredth.

Bobby owns an ice cream shop and wants to make a wooden sign to advertise his store. The sign will consist of a semicircle with a diameter o 20 inches on top of an isosceles triangle with congruent sides measuring 2inches each, as shown below. Find the area of the sign. Round your answer tthe nearest hundredth. 20 in 26 in Area of Triangle 1/2bh %3D Area of Semicircle 1/2nr? %3D Hint: Use a? + b? = c' to find the height of the triangle. a. What is the area of the semicircle? Round to the nearest hundredth.

Elementary Geometry for College Students

6th Edition

ISBN:9781285195698

Author:Daniel C. Alexander, Geralyn M. Koeberlein

Publisher:Daniel C. Alexander, Geralyn M. Koeberlein

Chapter9: Surfaces And Solids

Section9.3: Cylinders And Cones

Problem 46E

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