Concept-wise Practice

fraction zeroes MCQ Questions for Class 10

fraction zeroes se related questions ko ek jagah revise karein. Har question me bilingual content, answer feedback aur explanation available hai.

Practice Questions

5 questions tagged with fraction zeroes.

यदि (p(x)=36x-2-49) है, तो ग्राफ के (x)-अक्ष कटान कौन से हैं?

If (p(x)=36x-2-49), what are the (x)-axis intersections of the graph?

Explanation opens after your attempt
Correct Answer

A. (\left\(\frac{7}{6},0\right\)) और (\left\(-\frac{7}{6},0\right\))(\left\(\frac{7}{6},0\right\)) and (\left\(-\frac{7}{6},0\right\))

Step 1

Concept

From \(36x^2-49=0\), \(x=\pm\frac{7}{6}\). Tip: treat \(36x^2\) as ((6x)2).

Step 2

Why this answer is correct

The correct answer is A. (\left\(\frac{7}{6},0\right\)) और (\left\(-\frac{7}{6},0\right\)) / (\left\(\frac{7}{6},0\right\)) and (\left\(-\frac{7}{6},0\right\)). From \(36x^2-49=0\), \(x=\pm\frac{7}{6}\). Tip: treat \(36x^2\) as ((6x)2).

Step 3

Exam Tip

\(36x^2-49=0\) से \(x=\pm\frac{7}{6}\) मिलता है। टिप: \(36x^2\) को ((6x)2) समझें।

Open Question Page
Ask Friends

यदि (p(x)=25x-2-36) है, तो ग्राफ के (x)-अक्ष कटान कौन से हैं?

If (p(x)=25x-2-36), what are the (x)-axis intersections of the graph?

Explanation opens after your attempt
Correct Answer

A. (\left\(\frac{6}{5},0\right\)) और (\left\(-\frac{6}{5},0\right\))(\left\(\frac{6}{5},0\right\)) and (\left\(-\frac{6}{5},0\right\))

Step 1

Concept

From \(25x^2-36=0\), \(x=\pm\frac{6}{5}\). Tip: treat \(25x^2\) as ((5x)2).

Step 2

Why this answer is correct

The correct answer is A. (\left\(\frac{6}{5},0\right\)) और (\left\(-\frac{6}{5},0\right\)) / (\left\(\frac{6}{5},0\right\)) and (\left\(-\frac{6}{5},0\right\)). From \(25x^2-36=0\), \(x=\pm\frac{6}{5}\). Tip: treat \(25x^2\) as ((5x)2).

Step 3

Exam Tip

\(25x^2-36=0\) से \(x=\pm\frac{6}{5}\) मिलता है। टिप: \(25x^2\) को ((5x)2) समझें।

Open Question Page
Ask Friends

यदि (p(x)=16x-2-9) है तो ग्राफ के (x)-अक्ष कटान कौन से हैं?

If (p(x)=16x-2-9), what are the (x)-axis intersections of the graph?

Explanation opens after your attempt
Correct Answer

A. (\left\(\frac{3}{4},0\right\)) और (\left\(-\frac{3}{4},0\right\))(\left\(\frac{3}{4},0\right\)) and (\left\(-\frac{3}{4},0\right\))

Step 1

Concept

From \(16x^2-9=0\), \(x=\pm\frac{3}{4}\). Tip: treat \(16x^2\) as ((4x)2).

Step 2

Why this answer is correct

The correct answer is A. (\left\(\frac{3}{4},0\right\)) और (\left\(-\frac{3}{4},0\right\)) / (\left\(\frac{3}{4},0\right\)) and (\left\(-\frac{3}{4},0\right\)). From \(16x^2-9=0\), \(x=\pm\frac{3}{4}\). Tip: treat \(16x^2\) as ((4x)2).

Step 3

Exam Tip

\(16x^2-9=0\) से \(x=\pm\frac{3}{4}\) मिलता है। टिप: \(16x^2\) को ((4x)2) समझें।

Open Question Page
Ask Friends

यदि (p(x)=9x-2-16) है, तो ग्राफ के (x)-अक्ष कटान कौन से हैं?

If (p(x)=9x-2-16), what are the (x)-axis intersections of the graph?

Explanation opens after your attempt
Correct Answer

A. (\left\(\frac{4}{3},0\right\)) और (\left\(-\frac{4}{3},0\right\))(\left\(\frac{4}{3},0\right\)) and (\left\(-\frac{4}{3},0\right\))

Step 1

Concept

From \(9x^2-16=0\), \(x=\pm\frac{4}{3}\). Tip: treat \(9x^2\) as ((3x)2).

Step 2

Why this answer is correct

The correct answer is A. (\left\(\frac{4}{3},0\right\)) और (\left\(-\frac{4}{3},0\right\)) / (\left\(\frac{4}{3},0\right\)) and (\left\(-\frac{4}{3},0\right\)). From \(9x^2-16=0\), \(x=\pm\frac{4}{3}\). Tip: treat \(9x^2\) as ((3x)2).

Step 3

Exam Tip

\(9x^2-16=0\) से \(x=\pm\frac{4}{3}\) मिलता है। टिप: \(9x^2\) को ((3x)2) समझें।

Open Question Page
Ask Friends

यदि (p(x)=4x-2-25) है, तो ग्राफ के (x)-अक्ष कटान कौन से हैं?

If (p(x)=4x-2-25), what are the (x)-axis intersections of the graph?

Explanation opens after your attempt
Correct Answer

A. (\left\(\frac{5}{2},0\right\)) और (\left\(-\frac{5}{2},0\right\))(\left\(\frac{5}{2},0\right\)) and (\left\(-\frac{5}{2},0\right\))

Step 1

Concept

From \(4x^2-25=0\), \(x=\pm\frac{5}{2}\). Tip: treat \(4x^2\) as ((2x)2).

Step 2

Why this answer is correct

The correct answer is A. (\left\(\frac{5}{2},0\right\)) और (\left\(-\frac{5}{2},0\right\)) / (\left\(\frac{5}{2},0\right\)) and (\left\(-\frac{5}{2},0\right\)). From \(4x^2-25=0\), \(x=\pm\frac{5}{2}\). Tip: treat \(4x^2\) as ((2x)2).

Step 3

Exam Tip

\(4x^2-25=0\) से \(x=\pm\frac{5}{2}\) मिलता है। टिप: \(4x^2\) को ((2x)2) समझें।

Open Question Page
Ask Friends