4. Solve the following equations for 0° ≤ 0 ≤ 360° Round youranswers to the nearest degree. (HINT: more than one angle maysatisfy each equation)4a) cose=b) sine = -0.255

Answered: 4. Solve the following equations for 0°…

Mathematics For Machine Technology

8th Edition

ISBN:9781337798310

Author:Peterson, John.

Publisher:Peterson, John.

Chapter56: Arcs And Angles Of Circles, Tangent Circles

Section: Chapter Questions

Problem 19A: Solve the following exercises based on Principles 18 through 21, although an exercise may require...

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Solve the following exercises based on Principles 18 through 21, although an exercise may require the application of two or more of any of the principles. Where necessary, round linear answers in inches to 3 decimal places and millimeters to 2 decimal places. Round angular answers in decimal degrees to 2 decimal places and degrees and minutes to the nearest minute. Points A, B, C, D, and E are tangent points. a. If AB=46.00 and DE=66.00 , find 1. b. If AB=53.00 and DE=70.00 , find 1.
Solve the following exercises based on Principles 18 through 21, although an exercise may require the application of two or more of any of the principles. Where necessary, round linear answers in inches to 3 decimal places and millimeters to 2 decimal places. Round angular answers in decimal degrees to 2 decimal places and degrees and minutes to the nearest minute. Three posts are mounted on the fixture shown. Each post is tangent tothe arc made by the 0.650-inch radius. Determine (a) dimension A and(b) dimension B. Note: The fixture is symmetrical (identical) on each side of the horizontalcenterline ( CL ). All dimensions are in inches.
A point that moves on a coordinate line is in simple when its distance d from the origin at time t is given by either d=asintord=acost.
Solve the following exercises based on Principles 18 through 21, although an exercise may require the application oftwo or more of any of the principles. Where necessary, round linear answers in inches to 3 decimal places and millimeters to 2 decimal places. Round angular answers in decimal degrees to 2 decimal places and degrees and minutes to the nearest minute. a. If AB=116, find (1) 1 (2) 2 a. If AB=11256, find (1) 1 (2) 2
Solve the following exercises based on Principles 18 through 21, although an exercise may require the application oftwo or more of any of the principles. Where necessary, round linear answers in inches to 3 decimal places and millimeters to 2 decimal places. Round angular answers in decimal degrees to 2 decimal places and degrees and minutes to the nearest minute. a. If AB=7218 and CD=5024 find: (1) 1 (2) 2 (3) 3 b. If CD=4315 and AD=10605 , find: (1) 1 (2) 2 (3) 3
Solve the following exercises based on Principles 18 through 21, although an exercise may require the application of two or more of any of the principles. Where necessary, round linear answers in inches to 3 decimal places and millimeters to 2 decimal places. Round angular answers in decimal degrees to 2 decimal places and degrees and minutes to the nearest minute. a. If 1 = 6700' and 2 =9300', find: (1) AB (2) DE b.If 1 = 7500' and 2 =8500', find: (1) AB (2) DE
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Use drawings as needed to answer each of the following questions. Must two rays with a common endpoint be coplanar? Must three rays with a common endpoint be coplanar?

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4. Solve the following equations for 0° ≤ 0 ≤ 360° Round your answers to the nearest degree. (HINT: more than one angle may satisfy each equation) 4 a) cose = b) sine = -0.25 5