Saurabh Chandra

Motilal Nehru National Institute of technology
Teacher

Biography

My name is Saurabh Chandra Sharma. My date of birth is 07-02-1992.
I am born and brought up in Ghazipur, U.P., India. I have pursued B.Tech. (Mechanical Engineering) from MNNIT, Allahabad in 2014.
I am having 7 years of teaching experience of which 4 years in Resonance Eduventures Limited. Currently, I am serving as a Mathematics consultant in Gravity Classes Lucknow, U.P. I have taught 11th, 12th and repeaters batch of average strength of 70, getting a number of selections in JEE mains as well as advanced.

Education

BS Mathematics
Motilal Nehru National Institute of technology

Educator Statistics

Numerade tutor for 5 years
402 Students Helped

Topics Covered

Breaking Limits: Unlock Your Potential with Our Expert Solutions
Exploring the World of Derivatives: A Comprehensive Guide
Mastering Exponential and Logarithmic Functions: Your Ultimate Guide
Master Trigonometry with Our Comprehensive Guide
Mastering Polynomials: Essential Tips and Tricks | [Brand Name]
Unlock the Power of Vectors: Discover Their Limitless Possibilities
Introduction to Conic Sections
Mastering Equations and Inequalities: Your Guide to Mathematical Success
Functions
Introduction to Sequences and Series
Discover the Basics of Trigonometry: Your Introduction to Triangles

SAURABH's Textbook Answer Videos

02:25
Precalculus: Graphs and Models, A Right Triangle Approach

The following points are on the unit circle. Find the coordinates of their reflections across (a) the $x$ -axis, (b) the y-axis, and (c) the origin.$$\left(-\frac{3}{4}, \frac{\sqrt{7}}{4}\right)$$
$$\left(-\frac{3}{4}, \frac{\sqrt{7}}{4}\right)$$

Chapter 6: The Trigonometric Functions
Section 5: Circular Functions: Graphs and Properties
Saurabh Chandra
01:55
Precalculus: Graphs and Models, A Right Triangle Approach

The following points are on the unit circle. Find the coordinates of their reflections across (a) the $x$ -axis, (b) the y-axis, and (c) the origin.
$$\left(-\frac{\sqrt{3}}{2},-\frac{1}{2}\right)$$

Chapter 6: The Trigonometric Functions
Section 5: Circular Functions: Graphs and Properties
Saurabh Chandra
02:01
Precalculus

Find the domain of the function.
$f(x)=\frac{\sqrt{-1-x}}{\log _{\frac{1}{2}}(x)}$

Chapter 6: Exponential and Logarithmic Functions
Section 1: Introduction to Exponential and Logarithmic Functions
Saurabh Chandra
03:05
Precalculus

Find the domain of the function.
$f(x)=\ln \left(-2 x^{3}-x^{2}+13 x-6\right)$

Chapter 6: Exponential and Logarithmic Functions
Section 1: Introduction to Exponential and Logarithmic Functions
Saurabh Chandra
01:28
Precalculus

In Exercises 1 - 15 , expand the given logarithm and simplify. Assume when necessary that all quantities represent positive real numbers.
$$
\ln \left(x^{3} y^{2}\right)
$$

Chapter 6: Exponential and Logarithmic Functions
Section 2: Properties of Logarithms
Saurabh Chandra
1 2 3 4 5 ... 67

SAURABH's Quick Ask Videos

03:19
Calculus 1 / AB

(a) Use the Product Rule twice to prove that it $ f,g, $ and $ h $ are differentiable. then $ (fgh)' = f'gh + fgh'. + fgh'. $
(b) Taking $ f = g = h $ in part (a), show that

$ frac {d}{dx}[f(x)]^3=3[f(x)]^2f'(x) $

(c) Use part (b) to differentiate $ y = e^{3x}. $

Saurabh Chandra
02:02
Calculus 1 / AB

In the following exercises, use direct substitution to show that each limit leads to the indeterminate form 0$/ 0$ . Then, evaluate the limit.
$$\lim _{x \rightarrow 9} \frac{t-9}{\sqrt{t}-3}$$

Saurabh Chandra
1