Difficulty distribution
How the classified questions are distributed by difficulty.
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Practice Algebra previous year questions for AP EAPCET. 6 papers, year-wise PYQs, 64 unique questions - ideal exam practice test and mock test prep.
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Year-wise coverage for Algebra. Each bar uses a separate theme-derived color.
How the classified questions are distributed by difficulty.
MCQ, numerical, multiple-select and other formats found in these papers.
Top subjects by unique question coverage.
Top topics across the included previous year papers.
Top subtopics inside this exact selection.
Question coverage for the most populated papers. Every active PYP paper remains listed below.
Newest papers appear first. Sort by year, question coverage or name.
| Paper | Year / session | Questions in this view | Open |
|---|---|---|---|
| AP EAPCET 2025 22ND MAY MORNING SHIFT | 2025 | 2 | View paper |
| AP EAPCET 2023 - 15th May Evening Shift | 2023 | 31 | View paper |
| AP EAPCET 2023 - 15th May Evening Shift | 2023 | 31 | View paper |
| AP EAPCET 2023 - 15th May Morning Shift | 2023 | 31 | View paper |
| AP EAPCET 2023 - 15th May Morning Shift | 2023 | 31 | View paper |
| AP EAPCET 2023 - 15th May Morning Shift | 2023 | 31 | View paper |
A varied preview from the papers represented in this selection, with every available option.
$\hat{\mathbf{i}}-2 \hat{\mathbf{j}}$ is a point on the line parallel to the vector $2 \hat{\mathbf{i}}+\hat{\mathbf{k}}$. If $\hat{\mathbf{i}}+2 \hat{\mathbf{j}}$ is a point on the plane parallel to the vectors $2 \hat{\mathbf{j}}-\hat{\mathbf{k}}$ and $\hat{\mathbf{i}}+2 \hat{\mathbf{k}}$, then the point of intersection of the line and the plane is
If the values of $k$ for which the euqation $x^2+2(k+2) x+6 k+7=0$ has equal roots are $k_1$ and $k_2$, then $k_1^2+k_2^2=$
If $(3+2 \sqrt{2})^{x^2-4}+(3-2 \sqrt{2})^{x^2-4}=6$, then $x^4+x^2+5=$
If -1 is a twice repeated root of the equation $a x^3+b x^2+c x+1=0$, then
If the equation $x^4+a x^3+b x^2+c x+d=0$ has three equal roots, then that root is
$\alpha$ and $\beta$ are the roots of the equation $x^2-a x+b=0$. If $\alpha^2+\beta^2$ and $\alpha^3+\beta^3$ are the roots of the equation $A x^2+B x+C=0$, then $C=$