Question

Simplify the trigonometric expression.

csc(x) - sin(x) / cot(x)

Answer 1

[1/sin(x)-1/sin(x)]/(1/tan(x)) = tan(x)

Answer 2

did we recall what this clean up to be?
if its "all over" cot(x) you can writ eit like this:

csc(x) - sin(x) // cot(x)

that "//" will tell me that its a loner fraction bar

Answer 3

longer fraction bar

Answer 4

ok

Answer 5

csc sin
--- - ---
cot cot


1/sin sin
------ - -------
cos/sin cos/sin

Answer 6

sec(x) - tan(x)csc(x) is what I get if I read it right

Answer 7

are the tan[x] and csc[x] seperated by anything or r they together

Answer 8

whoops: [1/sinx-sinx/1]/1/tanx = tanx

Answer 9

let me see this one more time...

Answer 10

still wrong yeska

Answer 11

1/sinx - sinx/1 equals 1

Answer 12

than multiply by reciprocal, = tanx?

Answer 13

My hw program says it's wrong

Answer 14

1 sin sin
--- - -------
cos cos

sec(x)(1 - sin^2)

sec(x) cos^2(x)

1 cos cos
-------- = cos(x)
cos

Answer 15

try that

Answer 16

And you are correct... like always :)

Answer 17

Write the trigonometric expression in terms of sine and cosine, and then simplify.

sec(x)/csc(x)

Answer 18

1
---
cos
----- = sin/cos = tan(x)
1
---
sin

Answer 19

damn

Answer 20

lol ...stub your toe?

Answer 21

no... the answer was fast but the program says it's wrong

Answer 22

nvm, got the answer.

Answer 23

Use an addition or subtraction formula to find the exact value of the expression.

sin(285)

Answer 24

What is the answer to this problem?