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The sum of two angle measures is 110 degrees. The larger angle is 10 degrees less than twice the smaller angle. What is a process for finding the measure of the smaller angle? Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2n – 10, so the sum of the angles is 2n – 10 = 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then twice the smaller angle is 2n, so the sum of the angles is 2n + n = 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2(n the equation using inverse operations to find the measure of the smaller angle. 10), so the sum of the angles is 2(n – 10) = 110. Solve Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2n – 10, so the sum of the angles is 2n – 10 + n = 110. Solve the equation using inverse operations to find the measure of the smaller angle.

The sum of two angle measures is 110 degrees. The larger angle is 10 degrees less than twice the smaller angle. What is a process for finding the measure of the smaller angle? Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2n – 10, so the sum of the angles is 2n – 10 = 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then twice the smaller angle is 2n, so the sum of the angles is 2n + n = 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2(n the equation using inverse operations to find the measure of the smaller angle. 10), so the sum of the angles is 2(n – 10) = 110. Solve Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2n – 10, so the sum of the angles is 2n – 10 + n = 110. Solve the equation using inverse operations to find the measure of the smaller angle.

Elementary Geometry For College Students, 7e
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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The sum of two angle measures is 110 degrees. The larger angle is 10 degrees less than twice the smaller angle. What is a process for finding the measure of the smaller angle? Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2n – 10, so the sum of the angles is 2n – 10 = 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then twice the smaller angle is 2n, so the sum of the angles is 2n + n = 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2(n – 10), so the sum of the angles is 2(n – 10) - 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2n – 10, so the sum of the angles is 2n – 10 + n = 110. Solve the equation using inverse operations to find the measure of the smaller angle.
Transcribed Image Text:The sum of two angle measures is 110 degrees. The larger angle is 10 degrees less than twice the smaller angle. What is a process for finding the measure of the smaller angle? Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2n – 10, so the sum of the angles is 2n – 10 = 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then twice the smaller angle is 2n, so the sum of the angles is 2n + n = 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2(n – 10), so the sum of the angles is 2(n – 10) - 110. Solve the equation using inverse operations to find the measure of the smaller angle. Let n represent the measure of the smaller angle. Then 10 less than twice the smaller angle is 2n – 10, so the sum of the angles is 2n – 10 + n = 110. Solve the equation using inverse operations to find the measure of the smaller angle.
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