Last Updated On [03-11-2023]
Column-I
Column- II
(A)
Two vertices of a triangle are 
and 
. If orthocentre of the third vertex are
(p)
(B)
A point on the line 
which lies at a unit distance from the line 
is
(q)
(C)
Orthocentre of the triangle formed by the lines 
is
(r)
(D)
If 
are in A.P., then lines 
are concurrent at
(s)
CODES :
A
B
C
D
a)
P
q
s
r
b)
t
r
s
p
c)
q
p
r
t
d)
s
p
q
r
Column-I
Column- II
(A)
Two vertices of a triangle are and . If orthocentre of the third vertex are
(p)
(B)
A point on the line which lies at a unit distance from the line is
(q)
(C)
Orthocentre of the triangle formed by the lines is
(r)
(D)
If are in A.P., then lines are concurrent at
(s)
CODES :
A
B
C
D
a)
P
q
s
r
b)
t
r
s
p
c)
q
p
r
t
d)
s
p
q
r
Question ID - 55399 :-
Column-I
Column- II
(A)
Two vertices of a triangle are and . If orthocentre of the third vertex are
(p)
(B)
A point on the line which lies at a unit distance from the line is
(q)
(C)
Orthocentre of the triangle formed by the lines is
(r)
(D)
If are in A.P., then lines are concurrent at
(s)
CODES :
A
B
C
D
a)
P
q
s
r
b)
t
r
s
p
c)
q
p
r
t
d)
s
p
q
r
|
Column-I |
Column- II |
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|
(A) |
Two vertices of a triangle are |
(p) |
|
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|
(B) |
A point on the line |
(q) |
|
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|
(C) |
Orthocentre of the triangle formed by the lines |
(r) |
|
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|
(D) |
If |
(s) |
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CODES : |
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|
A |
B |
C |
D |
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a) |
P |
q |
s |
r |
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b) |
t |
r |
s |
p |
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c) |
q |
p |
r |
t |
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d) |
s |
p |
q |
r |
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(a)
1. 
(i)
.png)
(ii)
Hence, point, 
is 
1. 
(i)
(ii)
Let 
be the point on (i). Then,
Hence, the required point is either (3, 1) or 
2. Since lines 
and 
are perpendicular, orthocentre of the triangle is the point of intersection of these lines, i.e, 
3. Since, 
are in A.P., so
Comparing with the line 
, we have 
and 
. Hence, lines are concurrent at 
Next Question :
|
Column-I |
Column- II |
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|
(A) |
If lines |
(p) |
|
||||||
|
(B) |
If the points |
(q) |
|
||||||
|
(C) |
If line |
(r) |
4 |
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|
(D) |
If line |
(s) |
2 |
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|
CODES : |
|||||||||
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|
A |
B |
C |
D |
|
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|||
|
a) |
P,q |
q |
s,t |
r |
|
|
|||
|
b) |
s,p |
q,r |
t |
q |
|
|
|||
|
c) |
s |
t,s |
q |
p,q |
|
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|||
|
d) |
p,s |
q,s |
p,r |
s |
|
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|||
and 
are concurrent, then value of 
is
and 
are collinear, then the value of 
is
, passing through the intersection of 
and 
, is perpendicular to one of them, then the value of 
is
is equidistant from the points 
and (3, 4) then 
isView Topper Answer
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