Question

True?

Answer 1

Actually just checked its false

Answer 2

as a hint, cscx has its asymptotes when sinx = 0

does x = pi/2 + npi describe the zeros of sin or cos?

Answer 3

right, it's false, that would be the domain of sec not csc

Answer 4

C

Answer 5

good

Answer 6

B

Answer 7

not quite

you have to look up/sketch these/memorize these

Answer 8

C

Answer 9

good

Answer 10

A and B

Answer 11

check again

hint: is cos or sin even?

Answer 12

Um Cos

Answer 13

right

Answer 14

@Vocaloid

Answer 15

good, and if cos is even, 1/cos must also be even, making which two functions in the problem even?

Answer 16

C and D

Answer 17

because of that

Answer 18

sin is not even

Answer 19

which trig function is equal to 1/cos?

Answer 20

A

Answer 21

good so A + C = your answer

Answer 22

C

Answer 23

well done

Answer 24

D

Answer 25

not quite, cot would be the inverse

Answer 26

B

Answer 27

good

Answer 28

B D C

Answer 29

hint - sec(x) = 1/cos(x)

and it has the same period as cos(x), what would that be?

Answer 30

A

Answer 31

cos(x) and sin(x) have periods of 2pi (you really need to know this)

so only tan and cot have periods of pi

Answer 32

Asymptotes

Answer 33

good

Answer 34

B and C

Answer 35

is the range of sec(x) all real numbers?

Answer 36

No

Answer 37

good, so looking at your question, which answer(s) do you think it might be? I would recommend looking at all the graphs carefully before answering

Answer 38

cot and tan

Answer 39

awesome

Answer 40

C

Answer 41

good