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If (p(x)=2x+b) and (p(3)=p(1)+8), what is correct about (b)?

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Answer and explanation

Correct answer: No such value of (b) exists

Here, p(3)=2(3)+b=6+b and p(1)=2(1)+b=2+b. Thus, p(3)-p(1)=(6+b)-(2+b)=4, whereas the given condition requires the difference to be 8. The value of b cancels out, so no value of b can satisfy the condition. Exam tip: In such questions, calculate both function values first and then compare their difference.

Related tags

Linear PolynomialsPolynomial EvaluationAlgebraic ConditionsGrade 9 Mathematics

Frequently asked questions

What is the correct answer to this question?

No such value of (b) exists

Why is this the correct answer?

Here, p(3)=2(3)+b=6+b and p(1)=2(1)+b=2+b. Thus, p(3)-p(1)=(6+b)-(2+b)=4, whereas the given condition requires the difference to be 8. The value of b cancels out, so no value of b can satisfy the condition. Exam tip: In such questions, calculate both function values first and then compare their difference.

Which subject and chapter does this question cover?

This is a Class 9 Mathematics question. Chapter: Introduction to Polynomials. Topic: Linear polynomials.

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