Maths-
General
Easy
Question
The ends of hypotenuse of a right angled triangle are (5, 0), (-5, 0) then the locus of third vertex is
The correct answer is: ![x to the power of 2 end exponent plus y to the power of 2 end exponent equals 25](data:image/png;base64,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)
Related Questions to study
Maths-
If A(3,0), B(-3,0) then the locus of the point P such that ![P A to the power of 2 end exponent plus P B to the power of 2 end exponent equals 18 text is end text](data:image/png;base64,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)
If A(3,0), B(-3,0) then the locus of the point P such that ![P A to the power of 2 end exponent plus P B to the power of 2 end exponent equals 18 text is end text](data:image/png;base64,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)
Maths-General
Maths-
The curve represented by x=2(cost + sint) and y = 5(cos t - Sin t ) is
The curve represented by x=2(cost + sint) and y = 5(cos t - Sin t ) is
Maths-General
Maths-
If P = (0,1), Q= (0,-1) and R = (0,2) then the locus of the point S such that
is a
If P = (0,1), Q= (0,-1) and R = (0,2) then the locus of the point S such that
is a
Maths-General
Maths-
If the distance from P to the points (5, -4), (7, 6) are in the ratio 2 : 3, then the locus of P is
If the distance from P to the points (5, -4), (7, 6) are in the ratio 2 : 3, then the locus of P is
Maths-General
Maths-
Let
be the set of six unit circles with centres
arranged as shown in the diagram. The relation R on A is defined by
then
<img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/655383/1/1167938/Picture1.png" alt="" width="98" height="79"
Let
be the set of six unit circles with centres
arranged as shown in the diagram. The relation R on A is defined by
then
<img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/655383/1/1167938/Picture1.png" alt="" width="98" height="79"
Maths-General
Maths-
The relation R is defined by
and
then range of R =
The relation R is defined by
and
then range of R =
Maths-General
Maths-
Let
where A = {1,2,3,4,5} then
Let
where A = {1,2,3,4,5} then
Maths-General
Physics-
A thin semicircular conducting ring of radius R is falling with its plane vertical in a horizontal magnetic induction B. At the position MNQ, the speed of the ring is V and the potential difference developed across the ring is
![](data:image/png;base64,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)
A thin semicircular conducting ring of radius R is falling with its plane vertical in a horizontal magnetic induction B. At the position MNQ, the speed of the ring is V and the potential difference developed across the ring is
![](data:image/png;base64,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)
Physics-General
Physics-
A copper rod of length l is rotated about one end perpendicular to the magnetic field B with constant angular velocity
. The induced e.m.f. between the two ends is
A copper rod of length l is rotated about one end perpendicular to the magnetic field B with constant angular velocity
. The induced e.m.f. between the two ends is
Physics-General
Physics-
A uniform circular plate of radius 2R has a circular hole of radius R cut out of it. The centre of the smaller circle is at a distance of R/3 from the centre of the larger circle. What is the position of the centre of man of the plate
A uniform circular plate of radius 2R has a circular hole of radius R cut out of it. The centre of the smaller circle is at a distance of R/3 from the centre of the larger circle. What is the position of the centre of man of the plate
Physics-General
Physics-
In the figure shown a particle of mass m moving with velocity
strike a wall ( mass is infinitely large) moving towards the particle with same speed The work done on the particle during collision is
![](data:image/png;base64,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)
In the figure shown a particle of mass m moving with velocity
strike a wall ( mass is infinitely large) moving towards the particle with same speed The work done on the particle during collision is
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)
Physics-General
Physics-
A uniform circular plate of radius 2R has a circular hole of radius R cut out of it. The centre of the smaller circle is at a distance of R/3 from the centre of the larger circle. What is the position of the centre of man of the plate
A uniform circular plate of radius 2R has a circular hole of radius R cut out of it. The centre of the smaller circle is at a distance of R/3 from the centre of the larger circle. What is the position of the centre of man of the plate
Physics-General
Physics-
The kinetic energy of a body decreases by 36%. The decrease in its momentum is
The kinetic energy of a body decreases by 36%. The decrease in its momentum is
Physics-General
Physics-
A body moves from rest with a constant acceleration. Which one of the following graphs represents the variation of its kinetic energy K with the distance travelled x ?
A body moves from rest with a constant acceleration. Which one of the following graphs represents the variation of its kinetic energy K with the distance travelled x ?
Physics-General
Physics-
Which of the following graphs is correct between kinetic energy (E), potential energy (U) and height (h) from the ground of the particle
Which of the following graphs is correct between kinetic energy (E), potential energy (U) and height (h) from the ground of the particle
Physics-General