Question

MEDAL!!

Answer 1

Determine two pairs of polar coordinates for the point (5, 5) with 0° ≤ θ < 360°.

Answer 2

my answer:

Answer 3

@IMStuck

Answer 4

@bradely

Answer 5

@iPwnBunnies

Answer 6

same type of problem please see

http://www.mathskey.com/question2answer/16599/determine-two-pairs-polar-coordinates-for-the-point-with-360%C2%B0

Answer 7

You're on the right track, but look at your angles again.

Answer 8

oh!! i flipped them

Answer 9

right? @iPwnBunnies

Answer 10

Nopeee. You have the wrong coterminal angles. The given point is (5,5) . Wouldn't that be in the first quadrant? One of your polar coordinates should have an angle in the first quadrant.
The second coordinate should be π radians from that angle, with the negative magnitude. :3

Answer 11

so 225 and 45?

Answer 12

@iPwnBunnies

Answer 13

Yeshhhh.

Answer 14

this one?
option A

Answer 15

or this ? option B

Answer 16

Which do you think?
The given point is (5,5), which is in Quadrant 1.
That means the true angle of the polar coordinate is in Quadrant 1.
The magnitude should also be positive when making a polar coordinate at the true angle.

When you're at angle 225, you have to trace the magnitude "backwards" to trace the same coordinate as (5*sqrt(2) , 45 degs)

Answer 17

please see

http://www.mathskey.com/question2answer/16599/determine-two-pairs-polar-coordinates-for-the-point-with-360%C2%B0

Answer 18

option A!

Answer 19

see same type of problem any doubts ask

Answer 20

@bradely your link is working with radians not degrees, it is confusing me even more

Answer 21

@iPwnBunnies im right?

Answer 22

this is the most confusing question

Answer 23

The rectangular coordinate point : (x, y) = (5, 5).

tan θ = y/x =5/5= 1

In first quadrant, the angle θ = 45

In third quadrant, the angle θ = 225.

r2 = (x2 + y2) = (5)2 + (5)2 = 25+ 25 = 50

r = ± √(50) = ± 5√2.
Because θ was chosen to be in the same quadrant as (x, y), we should be use a positive value of r.

The polar coordinates points is (5√2, 45).

Because θ was not chosen to be in the same quadrant (third) as (x, y), we should be use a negative value of r.

The polar coordinates points is (-5√2, 225).

The polar coordinates points are (5√2, 45) and (-5√2, 225).

Source: http://www.mathskey.com/question2answer