Asked by girly girl
1. At which values of x does the graph of f(x)=cos x intersect the x-axis? Select all that apply. (2 answers)
a. 0***
b. pi/2***
c. pi
d. 3pi/2
e. 2pi
2. Which of the following represents the domain and range of y=tan x?
a. domain: -infinity<x<infinity
range: -infinity<y<infinity, y does not =pi/2+n(pi), where n is an integer
b. domain: -infinity<x<infinity
a. 0***
b. pi/2***
c. pi
d. 3pi/2
e. 2pi
2. Which of the following represents the domain and range of y=tan x?
a. domain: -infinity<x<infinity
range: -infinity<y<infinity, y does not =pi/2+n(pi), where n is an integer
b. domain: -infinity<x<infinity
Answers
Answered by
girly girl
please ignore the last question I meant to delete it:)
Answered by
Steve
cosx = 0 for all odd multiples of pi/2
a is wrong -- cos 0 = 1
a is wrong -- cos 0 = 1
Answered by
girly girl
Thank you Steve. Can you explain this question to me please?
Answered by
Steve
huh? I thought I did. cos(x) oscillates between 1 and -1, with a period of 2pi.
cos(0) = 1
cos(pi/2) = 0
cos(pi) = -1
cos 3pi/2 = 0
cos 2pi = 1
and it repeats all over again. Note that cosx is zero at all odd multiples of pi/2
So, you should have picked (b) and (d)
If this still makes no sense, you really really need to review the trig functions!
cos(0) = 1
cos(pi/2) = 0
cos(pi) = -1
cos 3pi/2 = 0
cos 2pi = 1
and it repeats all over again. Note that cosx is zero at all odd multiples of pi/2
So, you should have picked (b) and (d)
If this still makes no sense, you really really need to review the trig functions!
Answered by
girly girl
It does make sense now. I just wasn't fully understanding, but this helps. Thank you so much Steve!!!
Answered by
Random Junior
1. pi/2 and 3pi/2
2. f(x)=cotx
3. domain: -inf<x<inf, x does not equal pi/2+npi, where n is an integer
range: -inf<y<inf
4. f(x)=cotx and f(x)=secx
5. It is true, because the cosine function has a period of 2pi
6. f(x) has no zeros and f(x) has a period of 2pi
7. right pi/4
8. 4pi
9. It has an amplitude of 1/4 and it is a horizontal shift of the parent function pi/3 units left
10. the amplitude and the vertical shift
js took quiz 10/10
2. f(x)=cotx
3. domain: -inf<x<inf, x does not equal pi/2+npi, where n is an integer
range: -inf<y<inf
4. f(x)=cotx and f(x)=secx
5. It is true, because the cosine function has a period of 2pi
6. f(x) has no zeros and f(x) has a period of 2pi
7. right pi/4
8. 4pi
9. It has an amplitude of 1/4 and it is a horizontal shift of the parent function pi/3 units left
10. the amplitude and the vertical shift
js took quiz 10/10
Answered by
no
Thank you so much random junior I got 100%
Answered by
Makashi
Appreciate it random junior
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