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UNIT II: Algebra

UNIT II: Algebra relates to CBSE/Class 10/Mathematics

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UNIT II: Algebra Questions

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Answered on 16 Apr Learn CBSE/Class 10/Mathematics/UNIT II: Algebra/Pair of linear equations in two variable

Sadika

To have infinitely many solutions, the two equations must represent the same line, meaning one equation is a multiple of the other. Given equations: read more

To have infinitely many solutions, the two equations must represent the same line, meaning one equation is a multiple of the other.

Given equations:

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Answered on 16 Apr Learn CBSE/Class 10/Mathematics/UNIT II: Algebra/Pair of linear equations in two variable

Sadika

Let's denote the numerator of the fraction as xx and the denominator as yy. According to the given conditions: The sum of the denominator and numerator of a fraction is 3 less than twice the denominator: read more

Let's denote the numerator of the fraction as xx and the denominator as yy.

According to the given conditions:

  1. The sum of the denominator and numerator of a fraction is 3 less than twice the denominator:

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Answered on 16 Apr Learn CBSE/Class 10/Mathematics/UNIT II: Algebra/Pair of linear equations in two variable

Sadika

Let's denote the tens digit of the two-digit number as xx and the units digit as yy. The original number can then be represented as 10x+y. According to the given conditions: The sum of the digits of the two-digit number is 12: read more

Let's denote the tens digit of the two-digit number as xx and the units digit as yy. The original number can then be represented as 10x+y.

According to the given conditions:

  1. The sum of the digits of the two-digit number is 12:

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Answered on 16 Apr Learn CBSE/Class 10/Mathematics/UNIT II: Algebra/Arithmetic Progression

Sadika

The given sequence is an arithmetic progression (AP) with a common difference. To find this common difference, let's subtract each term from the next one: read more

The given sequence is an arithmetic progression (AP) with a common difference. To find this common difference, let's subtract each term from the next one:

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