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Prove that:(cos³θ + sin³θ) / (cosθ + sinθ) + (cos³θ − sin³θ) / (cosθ − sinθ) = 2

Arcs are drawn in square ABCD with A, B, C and D as the centres of the circles of radius 3.5 cm

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In the figure ‘O’ is the centre of the circle, AB is the diameter and AP is the tangent drawn at

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A tower and a building are standing vertically on a level ground. The angles of elevation of the

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A rope from a peg on a level ground is tied tightly to the top of a cone shaped tent with an angle

A solid is made in the shape of a cylinder with a cone attached at one end and a hemisphere at

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In the figure, ABC is an isosceles triangle in which AB = AC. A circle with centre ‘O’

Find the median for the following frequency distribution table#class10#Maths

If A is an event of a random experiment ,such thatP(A) : P(A bar) = 1 : 2,find the value of P(A bar)

A vessel is in the form of an inverted cone. Its height is 8 cm and the radius is 5 cm. The vessel

The 8th term of an arithmetic progression is half of its second term and the 11th term of the

In an Arithmetic Progression, the sum of the first four terms is 20 and the sum of the first

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A box contains cards which are numbered as 0, 1, 2 and 3. Two cards are drawn at random from the

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A (4, 6), B (2, –2) and C (6, 5) are the vertices of ΔABC. CP and BQ are the medians of ΔABC

In the figure, KLM and PQR are the arcs of the concentric circles with centre O.KO ⟂ OM

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In the given figure, ACB is a semicircle. If AB = 10 cm and AC = 6 cm, then find the area of the

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A building and a tower are standing vertically on a level ground. The angles of elevation from a

In an arithmetic progression, the first term is 22, nth term is −11, and the sum of first n terms

38. A carpenter prepares a wooden model by attaching a cone at one end of a cylinder and carving

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In the figure, ‘O’ is the centre of the circle with radius 14 cm. The length of the perpendicular

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