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A pole has to be erected at a point on the boundary of a circular park of diameter 13m in such a way that the difference of its distances from two diametrically opposite fixed gates A and B on the boundary is 7 m. Is it possible to do so? If yes, at what distances from the two gases should the pole be erected?

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A pole has to be erected at a point on the boundary of a circular park of diameter 13 metres in such a way that the differences of its distances from two diametrically opposite fixed gates A and B on the boundary is 7 metres.Is it possible to do so? If yes,at what distances from the two gates should the pole be erected?

A pole has to be erected at a point on the boundary of a circular park of diameter 13 metres in such a way that the difference of its distances from two diametrically opposite fixed gates A and B on the boundary is 7 metres.Is it the possible to do so? If yes,at what distances from the two gates should the pole be erected?

Aniket is studying in X standard. He created a pole at on the boundary of a circular park of diameter 17 m in such a way that the difference of its distances from two diametrically opposite fixed gets A and B on the boundary is 7m. Find the area of triangle ABP.

Aniket is studying in X standard. He is created a pole at on the boundary of a circular park of diameter 17 m in such a way that the difference of its distances from two diametrically opposite fixed gets A and B on the boundary is 7m. Find the distance between pole and gate B.

Aniket is studying in X standard. He is created a pole at on the boundary of a circular park of diameter 17 m in such a way that the difference of its distances from two diametrically opposite fixed gets A and B on the boundary is 7m. Find the distance between pole and gate A.

Aniket is studying in X standard. He is created a pole at on the boundary of a circular park of diameter 17 m in such a way that the difference of its distances from two diametrically opposite fixed gets A and B on the boundary is 7m. What is the length of (AP+BP) ?

Aniket is studying in X standard. He is created a pole at on the boundary of a circular park of diameter 17 m in such a way that the difference of its distances from two diametrically opposite fixed gets A and B on the boundary is 7m. Find a quadratic equations in variable x for above situation.

The locus of a point which moves so that the difference of the squares of its distances from two given points is constant, is a

The locus of a point which moves so that the difference of the squares of its distance from two given points is constant, is a

A point P moves in such a way that the ratio of its distance from two coplanar points is always a fixed number (!=1). Then,identify the locus of the point.

AGRAWAL PUBLICATION-(2019) QUESTION PAPER-EXAMPLE
  1. A,B and C are interior angles of a triangle ABC. Show that sin[(B+C)/2...

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  2. If angle A = 90^@, then find the value of tan [(B + C)/2]

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  3. If tan(A +B) = 1 and tan(A - B) = 1/ sqrt 3, 0^@ < A + B < 90^@, A>B, ...

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  4. In Figure, PQ is a chord of length 8 cm of a circle of radius 5 cm. Th...

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  5. Prove that opposite sides of a quadrilateral circumscribing a circel s...

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  6. Water in a canal, 6 m wide an 1.5 m deep, is flowing with a speed of 1...

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  7. A class teacher has the following absentee record of 40 students of a ...

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  8. A car has two wipers which do not overlap. Each wiper has a blade of l...

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  9. A pole has to be erected at a point on the boundary of a circular park...

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  10. If m times the m^(th) term of an Arithmetic Progession is equal to n t...

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  11. The sum of the first three numbers is an Arithmetic Progression is 18....

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  12. Construct a triangle ABC with side BC = 6 cm, AB = 5 cm and angle ABC ...

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  13. In Figure, a decorative block is shown which is made of two solids, a ...

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  14. In Figure, a decorative block is shown which is made of two solids, a ...

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  15. A bucket open at the top is in the form of a frustum of a cone with a ...

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  16. If a line is drawn parallel to one side of a triangle to intersect the...

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  17. Prove that in a right triangle, the square of the hypotenuse is equal ...

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  18. If 1 + sin^2 theta = 3 sin theta cos theta, then prove that tan theta ...

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  19. Change the following distribution to a 'more than type' distribution. ...

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  20. The shadow of a tower standing on a level ground is found to be 40 m l...

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