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Byju's Answer
Standard XII
Physics
Vector Addition
Let A⃗ = 2î...
Question
Let
→
A
=
2
^
i
+
^
j
,
→
B
=
3
^
j
−
^
k
and
→
C
=
6
^
i
−
2
^
k
. Find the value of
→
A
−
2
→
B
+
3
→
C
.
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Solution
→
A
=
2
^
i
+
^
j
→
B
=
3
^
j
−
^
k
→
C
=
6
^
i
−
2
^
k
Value of
→
A
−
2
→
B
+
3
→
C
is
2
^
i
+
^
j
−
2
(
3
^
j
−
^
k
)
+
3
(
6
^
i
−
2
^
k
)
=
2
^
i
+
^
j
−
6
^
j
+
2
^
k
+
18
^
i
−
6
^
k
=
20
^
i
−
5
^
j
−
4
^
k
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0
Similar questions
Q.
→
A
=
2
^
i
+
^
j
,
3
^
j
−
^
k
and
→
C
=
6
^
i
−
2
^
k
. Value of
→
A
−
2
→
B
+
3
→
C
would be
Q.
→
A
=
2
^
i
+
^
j
,
B
=
3
^
i
−
^
k
and
→
C
=
6
^
i
−
2
^
k
.
Value of
→
A
−
2
→
B
+
3
→
C
would be
Q.
I: If
→
a
=
3
^
i
−
2
^
j
+
^
k
,
→
b
=
2
^
i
−
4
^
j
−
3
^
k
,
→
c
=
−
^
i
+
2
^
j
+
2
^
k
then
→
a
+
→
b
+
→
c
=
4
^
i
−
4
^
j
II: If
→
a
=
^
i
−
^
j
+
2
^
k
,
→
b
=
2
^
i
+
3
^
j
+
^
k
,
→
c
=
^
i
−
^
k
, then magnitude of
→
a
+
2
→
b
−
3
→
c
is
√
78
Q.
Let
→
a
=
2
^
i
−
3
^
j
+
4
^
k
,
→
b
=
^
i
−
^
j
+
2
^
k
and
→
c
=
6
^
i
−
3
^
j
+
^
k
, then find
→
d
which is perpendicular to both
→
a
and
→
b
and
→
c
.
→
d
=
2
Q.
Find the projection of
(
→
a
+
2
→
b
)
on
→
c
where
→
a
=
2
^
i
−
2
^
j
+
^
k
,
→
b
=
^
i
+
2
^
j
−
2
^
k
and
→
c
=
2
^
i
−
^
j
+
4
^
k
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