Maths-
General
Easy
Question
In a triangle ABC,
is equal to -
The correct answer is:
Related Questions to study
Maths-
In a ABC, 2R2 sinA sinB sinC =
In a ABC, 2R2 sinA sinB sinC =
Maths-General
Maths-
If 8R2 = a2 + b2 + c2, then the is -
If 8R2 = a2 + b2 + c2, then the is -
Maths-General
Maths-
In an equilateral triangle of side 
cms. The circum radius is -
In an equilateral triangle of side cms. The circum radius is -
Maths-General
Maths-
If the lengths of the sides of a triangle are 3, 4 and 5 units then R the circum radius is -
If the lengths of the sides of a triangle are 3, 4 and 5 units then R the circum radius is -
Maths-General
Maths-
The sides of a triangle are 22 cm, 28 cm and 36 cm. So the area of the circumscrisbed circle is-
The sides of a triangle are 22 cm, 28 cm and 36 cm. So the area of the circumscrisbed circle is-
Maths-General
Maths-
Statement-1 (A) : If 
,
,
are unit coplanar vectors then [2– 2– –] = 0
Statement-2 (R) : [,, ] = 0
Statement-1 (A) : If ,,are unit coplanar vectors then [2– 2– –] = 0
Statement-2 (R) : [,, ] = 0
Maths-General
Maths-
Statement-1 (A) : If ,, are non coplanar vectors then vectors 2–+3,+–2, +– 3 are also non coplanar.
Statement-2 (R) : Three vector 
, 
, 
are non coplanar then [, , ] 0
Statement-1 (A) : If ,, are non coplanar vectors then vectors 2–+3,+–2, +– 3 are also non coplanar.
Statement-2 (R) : Three vector , , are non coplanar then [, , ] 0
Maths-General
Maths-
Statement-1 (A) : Three vector, , are non coplanar then +, +, + are also non coplanar.
Statement-2 (R) :[+,+,+]=[,, ]
Statement-1 (A) : Three vector, , are non coplanar then +, +, + are also non coplanar.
Statement-2 (R) :[+,+,+]=[,, ]
Maths-General
Maths-
Statement-1 (A) :Vectors –2
+
+
, –2+ &+–2 are coplanar for only two values of .
Statement-2 (R) : Three vector ,, are coplanar if . (×) = 0.
Statement-1 (A) :Vectors –2++, –2+ &+–2 are coplanar for only two values of .
Statement-2 (R) : Three vector ,, are coplanar if . (×) = 0.
Maths-General
Maths-
A vector has components P and 1 with respect to a rectangular Cartesian system. If the axes are rotated through an angle about the origin in the anticlockwise sense.
Statement-1 : If the vector has component P + 2 and 1 with respect to the new system then P = –1
Statement-2 : Magnitude of vector original and new system remains same.
A vector has components P and 1 with respect to a rectangular Cartesian system. If the axes are rotated through an angle about the origin in the anticlockwise sense.
Statement-1 : If the vector has component P + 2 and 1 with respect to the new system then P = –1
Statement-2 : Magnitude of vector original and new system remains same.
Maths-General
Maths-
Statement I : If three points P, Q, R have position vectors
respectively and
, then the points P, Q, R must be collinear.
Statement II : If for three points A, B, C, ; 
, then the points A, B, C must be collinear.
Statement I : If three points P, Q, R have position vectorsrespectively and, then the points P, Q, R must be collinear.
Statement II : If for three points A, B, C, ; , then the points A, B, C must be collinear.
Maths-General
Maths-
A vector has components p and 1 with respect to a rectangular Cartesian system. If the axes are rotated through an angle about the origin in the anticlockwise sense.
Statement I : If the vector has component p + 2 and 1 with respect to the new system then p = –1
Statement II : Magnitude of vector with original
and new system remains same
A vector has components p and 1 with respect to a rectangular Cartesian system. If the axes are rotated through an angle about the origin in the anticlockwise sense.
Statement I : If the vector has component p + 2 and 1 with respect to the new system then p = –1
Statement II : Magnitude of vector with original
and new system remains sameMaths-General
Maths-General
Maths-
Assertion: The point of intersection of the lines
Reason : Skew lines do not intersect.
Assertion: The point of intersection of the lines
Reason : Skew lines do not intersect.
Maths-General
Maths-
Let P, Q and R are points on sides AB, AC and AD of the parallelogram ABCD such that 
and 
, where k1, k2 and k3 are non-zero positive scalars
Assertion(A) : k1, 2k2 and k3 are in harmonic progression if P, Q and R are collinear
Reason(R) : 
Let P, Q and R are points on sides AB, AC and AD of the parallelogram ABCD such that and , where k1, k2 and k3 are non-zero positive scalars
Assertion(A) : k1, 2k2 and k3 are in harmonic progression if P, Q and R are collinear
Reason(R) : Maths-General
Maths-General
Maths-
Assertion(A): If 
then equation 
represent a straight line.
Reason(R): If , then equation 
represent a straight line
Assertion(A): If then equation represent a straight line.
Reason(R): If , then equation represent a straight line
Maths-General
