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Find the sum of all natural numbers between 250 and 1000 which are exactly divisible by 3

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

How many terms of the series 54, 51, 48, …. be taken so that their sum is 513 ? Explain the double answer

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

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If the mth term of an A.P. is 1/n and the nth term is 1/m, show that the sum of mn terms is (mn + 1)

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

If the term of m terms of an A.P. is the same as the sum of its n terms, show that the sum of its (m + n) terms is zero

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

The sum of n, 2n, 3n terms of an A.P. are S1 , S2 , S3 respectively. Prove that S3 = 3(S2 – S1 )

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

The sum of n terms of three arithmetical progression are S1 , S2 and S3 . The first term of each is unity and the common differences are 1, 2 and 3 respectively. Prove that S1 + S3 = 2S2

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

The sum of the first p, q, r terms of an A.P. are a, b, c respectively. Show that `\frac { a }{ p } (q – r) + \frac { b }{ q } (r – p) + \frac { c }{ r } (p – q) = 0`

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

The ratio of the sum use of n terms of two A.P.’s is (7n + 1) : (4n + 27). Find the ratio of their mth terms

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

The ratio of the sums of m and n terms of an A.P. is m2 : n2. Show that the ratio of the mth and nth terms is (2m – 1) : (2n – 1)

[5] Arithmetic Progressions
Chapter: [5] Arithmetic Progressions
Concept: undefined >> undefined

Without solving, examine the nature of roots of the equation 2x2 + 2x + 3 = 0

[4] Quadratic Equations
Chapter: [4] Quadratic Equations
Concept: undefined >> undefined

Without solving, examine the nature of roots of the equation 2x2 – 7x + 3 = 0

[4] Quadratic Equations
Chapter: [4] Quadratic Equations
Concept: undefined >> undefined

Without solving, examine the nature of roots of the equation x2 – 5x – 2 = 0

[4] Quadratic Equations
Chapter: [4] Quadratic Equations
Concept: undefined >> undefined

Without solving, examine the nature of roots of the equation 4x2 – 4x + 1 = 0

[4] Quadratic Equations
Chapter: [4] Quadratic Equations
Concept: undefined >> undefined

For what value of m, are the roots of the equation (3m + 1)x2 + (11 + m) x + 9 = 0 equal?

[4] Quadratic Equations
Chapter: [4] Quadratic Equations
Concept: undefined >> undefined

Find the zeroes of the following quadratic polynomial and verify the relationship between the zeroes and the coefficients:

x2 – 2x – 8

[2] Polynomials
Chapter: [2] Polynomials
Concept: undefined >> undefined

Find the zeroes of the following quadratic polynomial and verify the relationship between the zeroes and the coefficients:

4s2 – 4s + 1

[2] Polynomials
Chapter: [2] Polynomials
Concept: undefined >> undefined

Find the zeroes of the following quadratic polynomial and verify the relationship between the zeroes and the coefficients.

6x2 – 3 – 7x

[2] Polynomials
Chapter: [2] Polynomials
Concept: undefined >> undefined

Find the zeroes of the following quadratic polynomial and verify the relationship between the zeroes and the coefficients.

4u2 + 8u

[2] Polynomials
Chapter: [2] Polynomials
Concept: undefined >> undefined

Find the zeroes of the following quadratic polynomial and verify the relationship between the zeroes and the coefficients:

t2 – 15

[2] Polynomials
Chapter: [2] Polynomials
Concept: undefined >> undefined

Find the zeroes of the following quadratic polynomial and verify the relationship between the zeroes and the coefficients:

3x2 – x – 4

[2] Polynomials
Chapter: [2] Polynomials
Concept: undefined >> undefined
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