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Popular Trigonometry Problems
sin(x)sec(x)=2tan(x)-1
sin
(
x
)
sec
(
x
)
=
2
tan
(
x
)
−
1
sin(x)=sin(x+30)
sin
(
x
)
=
sin
(
x
+
3
0
◦
)
cos^2(x)+7/12 cos(x)+1/12 =0
cos
2
(
x
)
+
7
1
2
cos
(
x
)
+
1
1
2
=
0
sec^{22}(x)=1-tan^2(x)
sec
2
2
(
x
)
=
1
−
tan
2
(
x
)
2sec(x)=1+cos(x)
2
sec
(
x
)
=
1
+
cos
(
x
)
sin^2(x)+cos(x)-cos^2(x)=0
sin
2
(
x
)
+
cos
(
x
)
−
cos
2
(
x
)
=
0
8(1-sin^2(x))+2sin(x)-7=0
8
(
1
−
sin
2
(
x
)
)
+
2
sin
(
x
)
−
7
=
0
cot(5x)=1
cot
(
5
x
)
=
1
tan^2(x)-6tan(x)+1=0
tan
2
(
x
)
−
6
tan
(
x
)
+
1
=
0
tan^2(x)-2tan(x)=1
tan
2
(
x
)
−
2
tan
(
x
)
=
1
sin(a)=0.25
sin
(
a
)
=
0
.
2
5
3tan^2(x+15)-1=0
3
tan
2
(
x
+
1
5
◦
)
−
1
=
0
3sin^4(x)+cos^4(x)=1
3
sin
4
(
x
)
+
cos
4
(
x
)
=
1
sec(3x)=5
sec
(
3
x
)
=
5
3sin^2(x)+2sin(x)cos^2(x/2)-sin(x)=0
3
sin
2
(
x
)
+
2
sin
(
x
)
cos
2
(
x
2
)
−
sin
(
x
)
=
0
3tan^2(y)=5sec(y)-1
3
tan
2
(
y
)
=
5
sec
(
y
)
−
1
((1-tan^2(a)))/((tan(a)))=2cot^2(a)
(
1
−
tan
2
(
a
)
)
(
tan
(
a
)
)
=
2
cot
2
(
a
)
cos(6x)=cos(2x)
cos
(
6
x
)
=
cos
(
2
x
)
cot(x)cos(x)-sin(x)=1
cot
(
x
)
cos
(
x
)
−
sin
(
x
)
=
1
cos^4(x)+cos^3(x)-2=0
cos
4
(
x
)
+
cos
3
(
x
)
−
2
=
0
tan^2(x)= 1/(cos(x)+1)
tan
2
(
x
)
=
1
cos
(
x
)
+
1
(sin^2(x)-2cos(x)+1)/4 =0
sin
2
(
x
)
−
2
cos
(
x
)
+
1
4
=
0
cos^2(x)+cos^4(x)+cos^6(x)=0
cos
2
(
x
)
+
cos
4
(
x
)
+
cos
6
(
x
)
=
0
sin(x)=(-1)/4
sin
(
x
)
=
−
1
4
sin^4(x)-sin^2(x)=0
sin
4
(
x
)
−
sin
2
(
x
)
=
0
(cos(t)-4)(2sin^2(t)-1)=0
(
cos
(
t
)
−
4
)
(
2
sin
2
(
t
)
−
1
)
=
0
sin(75)= x/9
sin
(
7
5
◦
)
=
x
9
solvefor i,2cos^3(x)+sin(x)+1=2sin^2(x)
solvefor
i
,
2
cos
3
(
x
)
+
sin
(
x
)
+
1
=
2
sin
2
(
x
)
solvefor t,tan(x)=csc^2(x)-2
solvefor
t
,
tan
(
x
)
=
csc
2
(
x
)
−
2
solvefor y,xy+2y=sin(x)
solvefor
y
,
xy
+
2
y
=
sin
(
x
)
cos(15)= a/(55)
cos
(
1
5
◦
)
=
a
5
5
tan^0(2x+15)=-1
tan
0
(
2
x
+
1
5
)
=
−
1
x=(20)/(sin(45))
x
=
2
0
sin
(
4
5
◦
)
prove sin^4(u)-cos^4(u)=2sin^2(u)-1
prove
sin
4
(
u
)
−
cos
4
(
u
)
=
2
sin
2
(
u
)
−
1
prove tan^4(x)-sec^4(x)=-2sec^2(x)+1
prove
tan
4
(
x
)
−
sec
4
(
x
)
=
−
2
sec
2
(
x
)
+
1
prove (tan(x)+cot(x))tan(x)=sec^2(x)
prove
(
tan
(
x
)
+
cot
(
x
)
)
tan
(
x
)
=
sec
2
(
x
)
prove (cos(x)+sin(x))^2-2sin(x)cos(x)=1
prove
(
cos
(
x
)
+
sin
(
x
)
)
2
−
2
sin
(
x
)
cos
(
x
)
=
1
prove 1-cos^2(x)=(tan^2(x))/(sec^2(x))
prove
1
−
cos
2
(
x
)
=
tan
2
(
x
)
sec
2
(
x
)
prove ((cos^2(x)))/((1-sin(x)))=1+sin(x)
prove
(
cos
2
(
x
)
)
(
1
−
sin
(
x
)
)
=
1
+
sin
(
x
)
prove 8csc^2(x)-3cot^2(x)=3+5csc^2(x)
prove
8
csc
2
(
x
)
−
3
cot
2
(
x
)
=
3
+
5
csc
2
(
x
)
prove sin^2(t)=(sin(t))^2
prove
sin
2
(
t
)
=
(
sin
(
t
)
)
2
Solve over the Interval sin(2x)-2cos(x)=0 , (0,2pi)
sin
(
2
x
)
−
2
cos
(
x
)
=
0
,
(
0
,
2
π
)
Find the Exact Value sin((5pi)/3)
sin
(
(
5
π
)
3
)
Find the Exact Value sin((5pi)/2)
sin
(
(
5
π
)
2
)
Evaluate sin((3pi)/2)
sin
(
(
3
π
)
2
)
Solve for x k=(1+sin(x))/n
solvefor
x
,
k
=
(
1
+
sin
(
x
)
)
n
Solve for a in Degrees tan(a)=1/3
solvefor
a
,
tan
(
a
)
=
1
3
Find the Exact Value cos((4pi)/3)
cos
(
(
4
π
)
3
)
Find the Exact Value cos((3pi)/4)
cos
(
(
3
π
)
4
)
Find the Exact Value sec((5pi)/6)
sec
(
(
5
π
)
6
)
Find the Degree tan(theta)=-4/5
tan
(
θ
)
=
−
4
5
Find the Exact Value sec((5pi)/3)
sec
(
(
5
π
)
3
)
Find Where Undefined/Discontinuous sin(x)=18.5/20
sin
(
x
)
=
1
8
.
5
2
0
Find the Exact Value sec((2pi)/3)
sec
(
(
2
π
)
3
)
Find the Exact Value sin(135/2)
sin
(
1
3
5
2
)
Find the Exact Value cos((5pi)/6)
cos
(
(
5
π
)
6
)
Find the Trig Value cos(theta)=4/5 , 270 degrees <theta<360 degrees
cos
(
θ
)
=
4
5
,
2
7
0
◦
<
θ
<
3
6
0
◦
Evaluate tan((5pi)/6)
tan
(
(
5
π
)
6
)
Find the Exact Value sin(200/90)
sin
(
2
0
0
9
0
)
Solve for x tan(x)=2
solvefor
x
,
tan
(
x
)
=
2
Solve for x cos(2x)=-cos(x)
solvefor
x
,
cos
(
2
x
)
=
−
cos
(
x
)
Find the Exact Value sin((2pi)/3)
sin
(
(
2
π
)
3
)
Find Trig Functions Using Identities sin(x)=4/5 , cos(x)=3/5
sin
(
x
)
=
4
5
,
cos
(
x
)
=
3
5
Find the Exact Value 50/(tan(53))
5
0
(
tan
(
5
3
◦
)
)
Find the Exact Value cos((3pi)/2)
cos
(
(
3
π
)
2
)
Find the Exact Value sin((3pi)/4)
sin
(
(
3
π
)
4
)
Solve for x cos(x)=( square root of 3)/2
solvefor
x
,
cos
(
x
)
=
(
√
3
)
2
Verify the Identity sec(x)=1/(cos(x))
prove
sec
(
x
)
=
1
(
cos
(
x
)
)
Find the Exact Value tan(0 degrees )
tan
(
0
◦
)
Find Trig Functions Using Identities sin(theta)=15/17 , cos(theta)=8/17
sin
(
θ
)
=
1
5
1
7
,
cos
(
θ
)
=
8
1
7
1
..
340
341
342
343
344
345