Curve Tracing-Previous year questions

Previous Year Questions on Curve Tracing

Curve Tracing holds a significant place in the history of Mathematics. This topic is particularly important for understanding the graphical behavior of functions in Differential Calculus. For students of various universities, mastering curve tracing techniques is essential for excelling in examinations. Explore more about its Previous Year Questions to strengthen your preparation.

Vidyasagar University

2023-24 (NEP)

Trace the curve \(x^{2}y^{2}=9\big(y^{2}-x^{2} \big) \). [4]

2023-24 (CBCS)

No Questions

2022-23 (CBCS)

No Questions

2021-22 (CBCS)

No Questions

2020-21 (CBCS)

No Questions

2019-20 (CBCS)

What is reciprocal spiral? Sketch it. [2]

2018-19 (CBCS)

Trace the Curve: \begin{align*} x=a(\theta+\sin {\theta}),~y=a(1-\cos {\theta})~~[4] \end{align*}

2017-18 (CBCS)

Trace the Curve: \begin{align*} x^{2}y^{2}=a\big(y^{2}-x^{2} \big)~~[5] \end{align*}

FAQs

What is Curve Tracing?
Curve Tracing involves analyzing the graphical behavior of functions.
Why is Curve Tracing important?
It simplifies function analysis in Mathematics.
What are the applications of Curve Tracing?
Applications include studies in Linear Algebra and engineering graphics.
Where can I find Previous Year Questions on Curve Tracing?
Explore Previous Year Questions for various universities.
How is Curve Tracing related to Differential Calculus?
It aids in understanding the behavior of functions in Differential Calculus.
Which books are best for Curve Tracing?
Refer to books by S.L. Loney and Shanti Narayan.
Can Curve Tracing be applied in real life?
Yes, applications include engineering designs and graphical studies.
What tools can be used for Curve Tracing?
Tools like Desmos and GeoGebra are widely used.
Which topic should I study first for Curve Tracing?
Begin with Differential Calculus.
What is the best way to master Curve Tracing?
Solve Previous Year Questions and practice regularly.