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Byju's Answer
Standard VII
Mathematics
(a + b)^2 Expansion and Visualisation
Find the valu...
Question
Find the value of
tan
23
∘
+
tan
22
∘
1
−
tan
23
∘
.
tan
22
∘
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Solution
GIven that:
tan
23
∘
+
tan
22
∘
1
−
tan
23
∘
.
tan
22
∘
We know that,
tan
(
θ
+
ϕ
)
=
tan
θ
+
tan
ϕ
1
−
tan
θ
tan
ϕ
So,
tan
23
∘
+
tan
22
∘
1
−
tan
23
∘
.
tan
22
∘
=
tan
(
23
∘
+
22
∘
)
tan
23
∘
+
tan
22
∘
1
−
tan
23
∘
.
tan
22
∘
=
tan
45
∘
∵
tan
(
45
∘
)
=
1
∴
tan
23
∘
+
tan
22
∘
1
−
tan
23
∘
.
tan
22
∘
=
1
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Similar questions
Q.
tan
22
∘
and
tan
23
∘
are roots of
x
2
+
a
x
+
b
=
0
then
Q.
If
tan
22
0
and
tan
23
0
are roots of
x
2
+
a
x
+
b
=
0
, then
Q.
If
P
=
log
2
(
cos
1
∘
⋅
cos
2
∘
⋅
cos
4
∘
⋅
cos
8
∘
…
cos
1024
∘
⋅
cos
2048
∘
)
Q
=
log
2
(
(
1
+
tan
23
∘
)
(
1
+
tan
22
∘
)
)
R
=
log
2
(
sin
1
∘
)
and
S
=
log
2
(
cos
46
∘
)
,
then the value of
|
(
P
+
Q
+
R
)
−
S
|
equals
Q.
The value of
tan
203
∘
+
tan
22
∘
+
tan
203
∘
tan
22
∘
is
Q.
Let
m
1
,
m
2
are slopes of two tangent that are drawn from
(
2
,
3
)
to the parabola
y
2
=
4
x
and
α
is the harmonic mean of
m
1
&
m
2
if
β
is the value of
(
1
+
tan
23
∘
)
(
1
+
tan
22
∘
)
,then
3
2
α
+
β
is
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Standard VII Mathematics
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