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We are committed to excellence, integrity, and customers’ satisfaction is a baseline that guides all of our actions.
\tTutoring on subjects cutting across several disciplines such: Sciences, Arts, Humanities, Engineering, Information Technology, Law, etc. Our tutors cut across all fields.
\tTutoring on subjects offered at various level including, however, not limited to: High schools, Colleges, Grad Schools, Postgraduates, etc.
\tRevision Classes on Challenging Topics and Subjects.
\tRevision sessions in preparation for tests, exams, and Presentations
\tGuidance on choice and handling of Research topics
\tExclusive work-through on Term Projects, Course Projects, and Final year Projects
\tReview of Technical and Non-Technical Reports
\tSuperior guidance on Assignments (Technical and Non-Technical)
We are committed to excellence, integrity, and customers’ satisfaction is a baseline that guides all of our actions.
A Viral Algebra Question | Factorization Involving Difference of two Square | Question 3
Welcome to our math tutorial on factorizing expressions using the difference of two squares!
In this video, we’ll break down the concept of the difference of two squares and show you how to factorize expressions like a pro. The difference of two squares is a fundamental algebraic identity that simplifies expressions and solves equations efficiently.
What you’ll learn:
- What the difference of two squares means.
- The mathematical formula: a² - b² = (a + b)(a - b).
- Step-by-step examples to illustrate the process.
- Tips and tricks to recognize and factorize these expressions quickly.
Whether you're a student brushing up on algebra skills or just love math, this video is perfect for you. Don’t forget to like, comment, and subscribe for more math tutorials!
Connect with Us:
Twitter: @MathsciC49603
Thanks for watching, and happy learning!
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In this video, we’ll break down the concept of the difference of two squares and show you how to factorize expressions like a pro. The difference of two squares is a fundamental algebraic identity that simplifies expressions and solves equations efficiently.
What you’ll learn:
- What the difference of two squares means.
- The mathematical formula: a² - b² = (a + b)(a - b).
- Step-by-step examples to illustrate the process.
- Tips and tricks to recognize and factorize these expressions quickly.
Whether you're a student brushing up on algebra skills or just love math, this video is perfect for you. Don’t forget to like, comment, and subscribe for more math tutorials!
Connect with Us:
Twitter: @MathsciC49603
Thanks for watching, and happy learning!
To support this channel kindly use the link below. Thank you for your generosity.
www.paypal.me/MathSciConsult
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Відео
Calculus II | 8.6 Strategy For Integration II
Переглядів 569 годин тому
In this video, we present comprehensive strategies for tackling integration problems with confidence and precision. Whether you're a student preparing for exams or a math enthusiast looking to deepen your understanding, these strategies will enhance your integration skills. In This Video, You'll Learn: - The basics of integration and key concepts to remember - Various integration techniques inc...
A Viral Algebra Question| How to Factorize | Question 2
Переглядів 4519 годин тому
Welcome to our math tutorial channel! In this video, we dive into the essential algebraic skill of factorization. Whether you're a student prepping for exams or simply looking to improve your math abilities, this tutorial will help you understand and master the process of factorizing expressions. This is a short video on Algebra In This Video, You'll Learn: - The basics of factorization and its...
Calculus II | 8.6 Strategy For Integration I
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In this video, we present comprehensive strategies for tackling integration problems with confidence and precision. Whether you're a student preparing for exams or a math enthusiast looking to deepen your understanding, these strategies will enhance your integration skills. In This Video, You'll Learn: - The basics of integration and key concepts to remember - Various integration techniques inc...
A Viral Algebra Question | How to Expand Algebraic Expression| Question 1
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In this video, we take you through the step-by-step process of expanding algebraic expressions. Perfect for students preparing for exams or anyone looking to enhance their algebra skills, this tutorial provides clear explanations and practical examples to help you master expression expansion. This is a short video. Don't forget to like, subscribe, and hit the notification bell to stay updated w...
Calculus II | Rationalizing Substitution
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In this video, we explore the powerful technique of rationalizing substitution for solving integrals. Some non rational functions can be changed into rational functions by means of appropriate substitution. In This Video, You'll Learn: - What rationalizing substitution is and when to use it - Step-by-step process of applying rationalizing substitution to integrals - Examples of integrals where ...
Calculus II | Integration of Rational Functions with Repeated Irreducible Quadratic Factors (III)
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Welcome to our channel! In this video, we delve into the complex yet fascinating topic of integrating rational functions, specifically focusing on cases with repeated irreducible quadratic factors. We start with a brief review of partial fraction decomposition, ensuring you have a solid understanding of how to break down rational functions into simpler components. From there, we explore the uni...
Calculus II: Integration of Rational Functions with Repeated Irreducible Quadratic Factors (IV)
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In this video, we delve into the complex yet fascinating topic of integrating rational functions, specifically focusing on cases with repeated irreducible quadratic factors and in this case the irreducible quadratic factor repeats twice. We start with a brief review of partial fraction decomposition, ensuring you have a solid understanding of how to break down rational functions into simpler co...
Calculus II: Integration of Rational Functions with Repeated Irreducible Quadratic Factors (II)
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This video explains the case of Q(x) which contains repeated irreducible Quadratic factor . The Q(x) has the factor (ax^2 bx c) which repeats itself then instead of single partial fraction the partial fraction decomposition becomes as R(x)/Q(x) = AX1 B1/(ax^2 bx c) AX2 B2/(x2 bx c)^2. The approach use in the solution to this question is to take the rational function - the fraction out and solve...
Calculus II: Integration of Rational Functions with Irreducible Quadratic Factors (I)
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This video explains the case of Q(x) which contains irreducible Quadratic factor and non of which is repeated where b^2-4ac less zero, the expression R(x)/Q(x) will become Ax B/ax^2 bx c To support this channel kindly click on the link below. Thank you for your generosity. Donate: www.paypal.me/MathSciConsult
Calculus II: Integration of Rational Functions with Repeated Linear Factors
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Rational functions with repeated linear factors can pose unique challenges in integration, but fear not! We'll equip you with the advanced techniques and strategies needed to tackle these integrals with confidence. From identifying repeated linear factors to employing partial fraction decomposition and advanced integration methods, we'll cover everything you need to know to master this concept....
General Chemistry I : Atomic Number, Mass Number, and Isotopes
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Unlock the mysteries of atomic structure with our comprehensive guide to atomic number, mass number, and isotopes! In this video, we'll delve into the fundamental concepts of chemistry, exploring the key characteristics that define atoms and their variations. First, we'll break down the concept of atomic number, the unique identifier of an element based on the number of protons in its nucleus. ...
Calculus II: Integration of Rational Functions with Repeated Linear Factors
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Eigenvalues and eigenvectors are important concepts in linear algebra .To find the eigenvalues and eigenvectors of a 3x3 matrix using augmented matrix and row operations, follow these steps: To support this Channel, kindly donate through the link below : www.paypal.me/MathSciConsult Click on this link below to Subscribe: ua-cam.com/channels/F4349kcZc7NpbcOiPf3vPA.html 1.Given a 3x3 matrix A, fi...
Calculus II: Integration Of Rational Functions | CASE 2
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In this comprehensive video, we'll dive deep into the intricacies of calculus II and guide you through the process of integrating rational functions where Q(x) the denominator is a product of linear factors. Rational functions with product of linear factors at the denominator can pose unique challenges in integration, but fear not! We'll equip you with the advanced techniques and strategies nee...
Calculus II : Integration of Rational Function by Partial Fractions| Q1
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Unlock the power of integration with our comprehensive video(s) on integrating rational functions using partial fraction decomposition! In this video, we'll guide you through the step-by-step process of breaking down complex rational functions into simpler components and integrating them with ease. The solution to question in this video involves integration of rational function which we call CA...
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Linear Equations: How to Calculate Gradient and Perpendicular Lines
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How to Solve Logarithms and Exponential Questions
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Finding Maximum and Minimum Points: Differentiation and Stationary Points
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Partial Variation | Algebra | Question Four
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Calculus II | Trigonometric Substitution | Lesson Seven
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Calculus II | Trigonometric Substitution | Lesson Seven
Calculus II | Trigonometric Substitution | Lesson Six
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Calculus II | Trigonometric Substitution | Lesson Five
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Calculus II | Trigonometric Substitution | Lesson Four
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Calculus II | Trigonometric Substitution | Lesson Four
Sir please the Q(x) suppose to be x^2 in the linear in terms of V, why is it -X^2??😢😢
Thanks for that observation. Q(x) is x to power two. Just remove the minus from the answer.
@@successade1664 God bless u sir
Amen IJN . Thanks
Thanks u sir
It's a pleasure
マイナスが抜けたのでは？
Thank you so much
You're most welcome
Ty sir❤
Highly welcome
Thank you
You're welcome
Thank u so much sir ✨ It helped me a lots
My pleasure!
Great.. you make a difficult problem into a simple one.. thank you very much.
Do we just ignore the negative sign outside the brackets when writing the eigenvalues?
at this point - (r+1)(r-2)(r+1) =0, it's just a simple algebra by multiplying both side of the equations by minus one. It's pleasure responding to your question. Keeping watching and subscribe for latest update.
Plz sir, at the end how did the negative sign disappear?
Multiply through by minus one so as to cancel the minus
I'm just finding about this channel and God bless you sir, after God you're saving me this semester ❤
Amen IJN. Pls do share the link of this video with your friends.
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why you calculate square matrix only. please make video non square matrix to find the eigenvalues and eigenvector
Highly noted. Thanks
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الترجمة تحجب المحتوى مع الاسف
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i appreciate your work☺
It's my pleasure
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A minor comment ... 'Eigenvektor' and 'Eigenwert' were the original german terms for this ... for some reason this was not translated to 'Selfvector' and 'Selfvalue' (which would be the litteral translations) ... instead, 'Eigenvalue' and 'Eigenvector' were created. The german 'Eigen' is pronounced like the english EYE followed by GENeration ... (but the 'G' of generation as a plain 'G' (as in give) not as a 'DJ') so the proper pronouciation for 'Eigen' would be the (pseudo-english) EYEGEN.
Thanks . I will update that for subsequent video. And also, it has been subtitled.
really you give clear and understandable explanation!THANK YOU TOO MUCH FROM MY DEEP HEART!!
Glad it was helpful!
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