Need help on figuring out question 6 a, b, and c 6. Shown below is the graph of the function r(0) = 2 + 4cose in rectangularcoordinatesr(0.6)A102Dohp0V(a) Using the information in the above graph, and without using a calculator, graph thesame function in polar coordinates using the polar coordinate grid. You should get acurve that looks very different from the one shown here.135 120-(-2)*10559290%COLZO1587200025.3025SPESTE DEE50/311he0-0°(2x, 6)0 8OC7%65Deemor Cleceroom Arthittingпа 100%0113A611Q 8 0(a) Using the information in the above graph, and without using a calculator, graph thesame function in polar coordinates using the polar coordinate grid. You should get acurve that looks very different from the one shown here.&7B119195.hp150°N210°ITC O Draction2 2018 fathemati20135 120 105-522 002+592(x,-2)135 120 105*890+ 75+012582903 / 4(b) Your graph should pass through the origin. At what value(s) of 8 does your graphpass through the origin?(c) Explain, in a few sentences, what causes a graph of a function in polar coordinatesto pass through the origin. How is this different from what makes a graph of afunction in rectangular coordinates pass through the origin?7. Using another polar coordinate grid, graph the function r(0) = 4 + 2sine. Whatdifference(s) do you notice between this graph and the one in the previous problem?How could we anticipate these differences just by looking at the formula for eachfunction?7596060+LOOK45(945°STE11. 1130.5SA3308-0°» TT 2✓0➜--A+11backspaceC

Given: rθ=2+4cosθ The graph in rectangular coordinate is shown as:

Shown below is the graph of the function r(0) = 2 + 4cose in rectangular coordinates r (0.6) 12 706 302 503 11he (2x, 6) 0 211 (a) Using the information in the above graph, and without using a calculator, graph the same function in polar coordinates using the polar coordinate grid. You should get a curve that looks very different from the one shown here.

Shown below is the graph of the function r(0) = 2 + 4cose in rectangular coordinates r (0.6) 12 706 302 503 11he (2x, 6) 0 211 (a) Using the information in the above graph, and without using a calculator, graph the same function in polar coordinates using the polar coordinate grid. You should get a curve that looks very different from the one shown here.

Trigonometry (11th Edition)

11th Edition

ISBN:9780134217437

Author:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels

Publisher:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels

Chapter1: Trigonometric Functions

Section: Chapter Questions

Problem 1RE: 1. Give the measures of the complement and the supplement of an angle measuring 35°.

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Question

Need help on figuring out question 6 a, b, and c

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coordinates
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(a) Using the information in the above graph, and without using a calculator, graph the
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(b) Your graph should pass through the origin. At what value(s) of 8 does your graph
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(c) Explain, in a few sentences, what causes a graph of a function in polar coordinates
to pass through the origin. How is this different from what makes a graph of a
function in rectangular coordinates pass through the origin?
7. Using another polar coordinate grid, graph the function r(0) = 4 + 2sine. What
difference(s) do you notice between this graph and the one in the previous problem?
How could we anticipate these differences just by looking at the formula for each
function?
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