Ahmed M.

University of Science and Technology at Zewail City
Tutor

Biography

Experienced in Mathematics different topics including: Calculus, Differential Equations, Algebra, Geometry, Pre-calculus, and statistics. Also, I have 3+ years of experience in the field of tutoring and worked with a lot of students and helped answering their concerns and questions.

Education

BS Aerospace Engineering
University of Science and Technology at Zewail City

Educator Statistics

Numerade tutor for 5 years
106 Students Helped

Topics Covered

Mastering the Basics of Parametric Equations: A Comprehensive Guide
Polar Coordinates: Understanding the Basics and Applications
Discovering Conic Sections: An Introduction
Exploring the World of Derivatives: A Comprehensive Guide

Ahmed's Textbook Answer Videos

02:39
Introductory Differential Equations

Convert the following base- 8 numbers to base 10: 71,563 and
3.14

Chapter 3: Approximations and Round-Off Errors
Ahmed M.
05:04
Introductory Differential Equations

The derivative of $f(x)=1 /\left(1-3 x^{2}\right)$ is given by
$$\frac{6 x}{\left(1-3 x^{2}\right)^{2}}$$
Do you expect to have difficulties evaluating this function at $x=0.577 ?$ Try it using 3 - and 4 -digit arithmetic with chopping.

Chapter 3: Approximations and Round-Off Errors
Ahmed M.
01:32
Introductory Differential Equations

Calculate the random access memory (RAM) in megabytes necessary to store a multidimensional array that is $20 \times 40 \times 120$ This array is double precision, and each value requires a 64 -bit word. Recall that a 64 -bit word $=8$ bytes and 1 kilobyte $=2^{10}$ bytes. Assume that the index starts at 1

Chapter 3: Approximations and Round-Off Errors
Ahmed M.
01:21
Calculus: Early Transcendentals

Explain how the formula for differentiating the natural exponential function is a special case of the formula for differentiating exponential functions of the form $e^{k x}$. Then explain why it is a special case of the formula for differentiating functions of the form $b^{x}$.

Chapter 2: Derivatives
Section 5: Derivatives of Exponential and Logarithmic Functions
Ahmed M.
01:47
Calculus: Early Transcendentals

Explain how the formula for differentiating the natural logarithm function is a special case of the formula for differentiating logarithmic functions of the form $\log _{h} x$.

Chapter 2: Derivatives
Section 5: Derivatives of Exponential and Logarithmic Functions
Ahmed M.
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Ahmed's Quick Ask Videos

05:11
Physics 101 Mechanics

The three blocks, m1 = 2.9
kg, m2 = 4 kg and
m3 = 7.7 kg lie on a frictionless surface.
Determine the magnitude of the force exerted on block 3 by block 2
if F = 14 N.

Ahmed M.
00:42
Algebra

If you are given odds 5 to 6 in favor of winning a bet , what is
the probability of winning the bet?

Ahmed M.
01:07
Algebra and Trigonometry

A pulley has a radius of 0.16 meters. A rope that is wrapped
around the pulley is pulled 2 meters. What angle does the pulley
turn? (Assume the rope does not slip.)

Ahmed M.
01:11
Calculus 3

A credit card offers a borrowing rate of 18%, compounded daily.
What is the effective rate?

Ahmed M.
03:52
Physics 101 Mechanics

The figure below shows two boxes connected to each other by a light rope that passes over a pulley with negligible friction. The box of mass m1 = 10.0 kg hangs vertically while the box of mass m2 = 5.30 kg lies on an inclined surface with negligible friction. The surface is inclined at an angle θ of 39.0°. What is the magnitude of the acceleration of the 5.30 kg box (in m/s^2)? What is the tension in the rope (in N)?

Ahmed M.
01:40
Physics 101 Mechanics

When running, we bend our knee before swinging our leg forward.
Why does bending the knee make running more economical? Explain
using two equations.

Ahmed M.
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