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A satellite is orbiting round the earth’s surface in an orbit as close as possible to the surface of the earth. Then,
05
Oct
A satellite is orbiting round the earth’s surface in an orbit as close as possible to the surface of the earth. Then, A satellite is orbiting round the earth's surface in an orbit as close as possible to the surface of the earth. Then October 5, 2020 Category: Uncategorised (JEE Advanced Physics by BM Sharma [...]
Observe Fig. 6.30 and then find ∠ P.
05
Oct
Observe Fig. 6.30 and then find ∠ P. Observe Fig. 6.30 and then find ∠ P. October 5, 2020 Category: Chapter 6 - Triangles , Maths , NCERT Class 10 ,
In Fig. 6.29, if PQ || RS, prove that Δ POQ ~ ΔSOR.
05
Oct
In Fig. 6.29, if PQ || RS, prove that Δ POQ ~ ΔSOR. if PQ || RS In Fig. 6.29 prove that Δ POQ ~ ΔSOR. October 5, 2020 Category: Chapter 6 - Triangles , Maths , NCERT Class 10 ,
In Fig. 6.16. PS/SQ = PT/TR and angle PST = angle PRQ. Prove that PQR is an isosceles triangle.
05
Oct
In Fig. 6.16. PS/SQ = PT/TR and angle PST = angle PRQ. Prove that PQR is an isosceles triangle. In Fig. 6.16. PS/SQ = PT/TR and angle PST = angle PRQ. Prove that PQR is an isosceles triangle. October 5, 2020 Category: Chapter 6 - Triangles , Maths , NCERT Class 10 ,
In trapezium ABCD, AB || DC. E and F are points on non-parallel sides AD and BC respectively such that EF || AB. Show that AE/BF = ED/FC.
05
Oct
In trapezium ABCD, AB || DC. E and F are points on non-parallel sides AD and BC respectively such that EF || AB. Show that AE/BF = ED/FC. AB || DC. E and F are points on non-parallel sides AD and BC respectively such that EF || AB. Show that AE/BF = ED/FC. In trapezium [...]
If a line intersects sides AB and AC of a triangle ABC at D and E respectively and is parallel to BC, prove that AD/AB = AE/AC.
05
Oct
If a line intersects sides AB and AC of a triangle ABC at D and E respectively and is parallel to BC, prove that AD/AB = AE/AC. If a line intersects sides AB and AC of a triangle ABC at D and E respectively and is parallel to BC prove that AD/AB = AE/AC. October [...]
Two objects of masses m and 4 m are at rest at an infinite separation. They move towards each other under mutual gravitational attraction. If G is the universal gravitaitonal constant, then at separation r
05
Oct
Two objects of masses m and 4 m are at rest at an infinite separation. They move towards each other under mutual gravitational attraction. If G is the universal gravitaitonal constant, then at separation r then at separation r Two objects of masses m and 4 m are at rest at an infinite separation. They [...]
Nazima is fly fishing in a stream. The tip of her fishing rod is 1.8 m about the surface of the water and the fly at the end of the string rests on the water 3.6 m away and 2.4 m from a point directly under the tip of the rod. Assuming that her string ( from the tip of her rod to the fly ) is taut, how much string does she have out ( see given figure)? If she pulls the string at the rate of 5 cm per second, what will the horizontal distance of the fly from her after 12 second?
05
Oct
Nazima is fly fishing in a stream. The tip of her fishing rod is 1.8 m about the surface of the water and the fly at the end of the string rests on the water 3.6 m away and 2.4 m from a point directly under the tip of the rod. Assuming that her string [...]
An artificial satellite of mass m is moving in circular orbit at a height equal to the radius R of the earth. Suddenly due to internal explosion the satellite breaks into two parts of equal pieces. One part of the satellite stops just after the explosion. The increase in the mechanical energy of the system due to explosion will be (Given: acceleration due to gravity on the surface of earth is g)
05
Oct
An artificial satellite of mass m is moving in circular orbit at a height equal to the radius R of the earth. Suddenly due to internal explosion the satellite breaks into two parts of equal pieces. One part of the satellite stops just after the explosion. The increase in the mechanical energy of the system [...]
Two satellites S1 and S2 are revolving around the earth in coplanar concentric orbits in the opposite sense. At t=0, the position of satellites are shown in the diagram. The periods of S1 and S2 are 4h and 24h, respectively. The radius of orbit of S1 is 1.28 × 10^4 km. For this situation, mark the correct statement (s).
05
Oct
Two satellites S1 and S2 are revolving around the earth in coplanar concentric orbits in the opposite sense. At t=0, the position of satellites are shown in the diagram. The periods of S1 and S2 are 4h and 24h, respectively. The radius of orbit of S1 is 1.28 × 10^4 km. For this situation, mark [...]
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mark the correct statement (s). ,
respectively. The radius of orbit of S1 is 1.28 × 10^4 km. For this situation ,
the position of satellites are shown in the diagram. The periods of S1 and S2 are 4h and 24h ,
Two satellites S1 and S2 are revolving around the earth in coplanar concentric orbits in the opposite sense. At t=0 ,