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Byju's Answer
Standard X
Mathematics
Probability
Which of the ...
Question
Which of the following is not true ?
A
→
a
.
(
→
b
+
→
c
)
=
→
a
.
→
b
+
→
a
.
→
c
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B
(
→
a
×
→
b
)
×
→
c
=
→
a
×
(
→
b
×
→
c
)
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C
→
a
.
(
→
b
×
→
c
)
=
(
→
a
×
→
b
)
.
→
c
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D
→
a
×
(
→
b
+
→
c
)
=
→
a
×
→
b
+
→
a
×
→
c
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Open in App
Solution
The correct option is
B
(
→
a
×
→
b
)
×
→
c
=
→
a
×
(
→
b
×
→
c
)
(
→
a
×
→
b
)
×
→
c
=
(
→
c
.
→
a
)
¯
b
−
(
¯
c
.
¯
b
)
¯
a
→
a
×
(
^
b
×
^
c
)
=
(
¯
a
.
¯
c
)
¯
b
−
(
→
a
→
b
)
→
c
So
(
a
×
^
b
)
×
→
c
≠
¯
a
×
(
¯
b
×
¯
c
)
Suggest Corrections
0
Similar questions
Q.
If
[
→
a
→
b
→
c
]
=
2
, then
→
a
.
(
→
b
×
→
c
)
(
→
c
×
→
a
)
.
→
b
+
→
b
.
(
→
c
×
→
a
)
(
→
a
×
→
b
)
.
→
c
+
→
c
.
(
→
a
×
→
b
)
(
→
b
×
→
c
)
.
→
a
=
Q.
If
→
a
,
→
b
,
→
c
are vectors such that
→
a
.
→
b
=
→
a
.
→
c
,
→
a
×
→
b
=
→
a
×
→
c
,
→
a
≠
0
, Then show that
→
b
=
→
c
.
Q.
If
[
→
a
→
b
→
c
]
=
1
, then
→
a
.
→
b
×
→
c
→
c
×
→
a
.
→
b
+
→
b
.
→
c
×
→
a
→
a
×
→
b
.
→
c
+
→
c
.
→
a
×
→
b
→
b
×
→
c
.
→
a
is equal to
Q.
If
(
→
a
×
→
b
)
×
→
c
=
→
a
×
(
→
b
×
→
c
)
where
→
a
,
→
b
and
→
c
are any three vectors such that
→
a
.
→
b
≠
0
,
→
b
.
→
c
≠
0
then
→
a
and
→
c
are
Q.
Three vectors
→
a
,
→
b
,
→
c
. Satisfy the condition
→
a
+
→
b
+
→
c
=
0
. Evaluate
μ
=
→
a
.
→
b
+
→
b
.
→
c
+
→
c
.
→
a
, if
|
→
a
|
=
1
;
∣
∣
→
b
∣
∣
=
4
;
|
→
c
|
=
2
.
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