Konstantin Pavlovskii

University of Alberta
Tutor

Biography

A former astrophysicist building a career in teaching.

Education

Phd Physics
University of Alberta
MS Astronomy
Saint Petersburg State University

Educator Statistics

Numerade tutor for 6 years
52 Students Helped

Topics Covered

Mastering the Rotation of Rigid Bodies: Tips & Techniques
Understanding Reflection and Refraction of Light: A Comprehensive Guide
Explore the Fascinating World of Wave Optics - Unleash Its Potential
Exploring the Fascinating World of Mechanical Waves
Understanding the First Law of Thermodynamics: Key Concepts
Understanding the Second Law of Thermodynamics: Key Principles
Differential Equations Made Simple: Expert Tips & Resources
Mastering Integrals: Tips and Tricks for Calculus Success
Integration
Applications of Integration: Exploring Real-World Solutions
Unlock the Power of Vectors: Discover Their Limitless Possibilities
Lines and Planes in Space
Exploring the World of Derivatives: A Comprehensive Guide
Master Trigonometry with Our Comprehensive Guide
Unlocking the Power of Electric Potential: Exploring its Benefits
Capacitance and Dielectrics: Understanding the Basics
Calculating Electrical Power: Resistance and EMF
Master Direct Current Circuits with Our Expert Guide
Electromagnetic Induction: Understanding the Science and Applications

Konstantin's Textbook Answer Videos

04:13
Calculus of a Single Variable

A 200 -gallon tank is full of a solution containing 25 pounds of concentrate. Starting at time $t=0$ , distilled water is admitted to the tank at a rate of 10 gallons per minute, and the well-stirred solution is withdrawn at the same rate.
(a) Find the amount of concentrate $Q$ (in pounds) in the solution as a function of $t$ .
(b) Find the time at which the amount of concentrate in the tank reaches 15 pounds.
(c) Find the amount of concentrate (in pounds) in the solution as $t \rightarrow \infty .$

Chapter 6: Differential Equations
Section 4: First-Order Linear Differential Equations
Konstantin Pavlovskii
10:52
Calculus

Find the center of mass of a thin plate covering the region between the $x$ -axis and the curve $y=2 / x^{2}, 1 \leq x \leq 2,$ if the plate's density at the point $(x, y)$ is $\delta(x)=x^{2}$ .

Chapter 6: Applications of Definite Integrals
Section 6: Moments and Centers of Mass
Konstantin Pavlovskii
13:39
Thomas Calculus

An object of mass $m$ travels along the parabola $y=x^{2}$ with a constant speed of 10 units $/ \mathrm{sec} .$ What is the force on the object due to its acceleration at $(0,0) ?$ at $\left(2^{1 / 2}, 2\right) ?$ Write your answers in terms of i and $\mathbf{j} .$ (Remember Newton's law, $\mathbf{F}=m \mathbf{a} . )$

Chapter 13: Vector-Valued Functions and Motion in Space
Section 5: Tangential and Normal Components of Acceleration
Konstantin Pavlovskii
09:35
University Physics with Modern Physics

A cylinder with radius $R$ and mass $M$ has density that increases linearly with distance $r$ from the cylinder axis, $\rho=\alpha r$ where $\alpha$ is a positive constant. (a) Calculate the moment of inertia
of the cylinder about a longitudinal axis through its center in terms of $M$ and $R .$ (b) Is your answer
greater or smaller than the moment of inertia of a cylinder of the same mass and radius but of uniform density? Explain why this result makes qualitative sense.

Chapter 9: Rotation of Rigid Bodies
Konstantin Pavlovskii
1 2 3 4 5 ... 8

Konstantin's Quick Ask Videos

05:51
Physics 102 Electricity and Magnetism

A small sphere with mass 1.50 g hangs by a thread between two very large parallel vertical plates 5.00 cm apart ($\textbf{Fig. P23.59}$). The plates are insulating and have uniform surface charge densities $+\sigma$ and $-\sigma$. The charge on the sphere is $q = 8.90 \times 10^{-6}$ C. What potential difference between the plates will cause the thread to assume an angle of 30.0$^\circ$ with the vertical?

Konstantin Pavlovskii
03:48
Physics 102 Electricity and Magnetism

In Fig. $27-50,$ two batteries with an emf $\mathscr{E}=12.0 \mathrm{V}$ and an internal resistance $r=0.300 \Omega$ are connected in parallel across a resistance $R .$ (a) For what value of $R$ is the dissipation rate in the resistor a maximum? (b) What is that maximum?

Konstantin Pavlovskii
1