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The first three terms of an A.P. respectively are 3y − 1, 3y + 5 and 5y + 1. Then, y equals

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

Let the four terms of the AP be a − 3da − da + and a + 3d. find A.P.

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

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Suppose three parts of 207 are (a − d), a , (a + d) such that , (a + d)  >a >  (a − d). 

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

Suppose the angles of a triangle are (a − d), a , (a + d) such that , (a + d)  >a >  (a − d).

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

The term  A.P is 8, 10, 12, 14,...., 126 . find A.P.

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

x is nth term of the given A.P. an = x find x .

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

The given terms are 2k + 1, 3k + 3 and 5k − 1. find AP.

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

For what values of k, the roots of the equation x2 + 4x +k = 0 are real? 

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

Find the value of k for which the roots of the equation 3x2 -10x +k = 0 are reciprocal of each other.

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

Which term of the  AP  3, 15, 27, 39, ...... will be 120 more than its 21st term?

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

If the sum of the first four terms of an AP is 40 and that of the first 14 terms is 280. Find the sum of its first n terms.

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

For what value of k, the roots of the equation x2 + 4x + k = 0 are real?

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

Find the value of k for which the roots of the equation 3x2 - 10x + k = 0 are reciprocal of each other.

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

Find the value(s) of k for which the pair of equations
kx 2y = 3
3x + 6y = 10
 has a unique solution.

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

Find the value of x, when in the A.P. given below 2 + 6 + 10 + ... + x = 1800.

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

Write the discriminant of the quadratic equation (x + 5)2 = 2 (5x − 3).

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

Find the sum of the first 10 multiples of 6.

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

In the quadratic equation kx2 − 6x − 1 = 0, determine the values of k for which the equation does not have any real root.

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

Check whether g(x) is a factor of p(x) by dividing polynomial p(x) by polynomial g(x),
where p(x) = x5 − 4x3 + x2 + 3x +1, g(x) = x3 − 3x + 1

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

The sum of the first three numbers in an Arithmetic Progression is 18. If the product of the first and the third term is 5 times the common difference, find the three numbers.

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