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English Medium Class 10 - CBSE Important Questions

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Solve for x :

`2/(x+1)+3/(2(x-2))=23/(5x), x!=0,-1,2`

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Method of Solving a Quadratic Equation

The sum of two numbers is 9. The sum of their reciprocals is 1/2. Find the numbers.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Method of Solving a Quadratic Equation

The difference of squares of two numbers is 180. The square of the smaller number is 8 times the larger number. Find two numbers.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Method of Solving a Quadratic Equation

A train covers a distance of 90 km at a uniform speed. Had the speed been 15 km/hour more, it would have taken 30 minutes less for a journey. Find the original speed of the train.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Method of Solving a Quadratic Equation

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

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Nature of Roots of a Quadratic Equation

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

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Nature of Roots of a Quadratic Equation

Write the number of zeroes in the end of a number whose prime factorization is 2× 53 × 32 × 17.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Method of Solving a Quadratic Equation

Which of the following equations has 2 as a root?

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Nature of Roots of a Quadratic Equation

Solve the quadratic equation: x2 – 2ax + (a2 – b2) = 0 for x.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Method of Solving a Quadratic Equation

Find the value of 'p' for which the quadratic equation p(x – 4)(x – 2) + (x –1)2 = 0 has real and equal roots.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Nature of Roots of a Quadratic Equation

‘The sum of the ages of a boy and his sister (in years) is 25 and product of their ages is 150. Find their present ages.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Nature of Roots of a Quadratic Equation

Find the value of 'k' so that the quadratic equation 3x2 – 5x – 2k = 0 has real and equal roots.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Nature of Roots of a Quadratic Equation

If x = 3 is one root of the quadratic equation 2x2 + px + 30 = 0, find the value of p and the other root of the quadratic equation.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Method of Solving a Quadratic Equation

The roots of the equation x2 + 3x – 10 = 0 are ______.

Appears in 2 question papers
Chapter: [4] Quadratic Equations
Concept: Method of Solving a Quadratic Equation

Determine the A.P. whose 3rd term is 16 and the 7th term exceeds the 5th term by 12.

Appears in 2 question papers
Chapter: [5] Arithmetic Progressions
Concept: Sum of First ‘n’ Terms of an Arithmetic Progressions

The first term of an A.P. is 5, the last term is 45 and the sum is 400. Find the number of terms and the common difference.

Appears in 2 question papers
Chapter: [5] Arithmetic Progressions
Concept: Sum of First ‘n’ Terms of an Arithmetic Progressions

If the ratio of sum of the first m and n terms of an AP is m2 : n2, show that the ratio of its  mth and nth terms is (2m − 1) : (2n − 1) ?

Appears in 2 question papers
Chapter: [5] Arithmetic Progressions
Concept: Sum of First ‘n’ Terms of an Arithmetic Progressions

The next term of the A.P. \[\sqrt{7}, \sqrt{28}, \sqrt{63}\] is ______.

Appears in 2 question papers
Chapter: [5] Arithmetic Progressions
Concept: Sum of First ‘n’ Terms of an Arithmetic Progressions

The Sum of first five multiples of 3 is ______.

Appears in 2 question papers
Chapter: [5] Arithmetic Progressions
Concept: Sum of First ‘n’ Terms of an Arithmetic Progressions

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.

Appears in 2 question papers
Chapter: [5] Arithmetic Progressions
Concept: Sum of First ‘n’ Terms of an Arithmetic Progressions
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