Загрузка...

Secant Method | Real Root of x³ + x² – 1 = 0 | VTU Engineering Maths | SK Academy of Mathematics

Welcome to SK Academy of Mathematics.

In this video, we solve a very important VTU Engineering Mathematics exam problem.

Apply Secant Method to find a real root of the equation x³ + x² – 1 = 0, correct to 4 decimal places.

What you will learn:

· Secant Method formula and procedure
· How to choose initial approximations - for example, 0 and 1 because f of 0 is -1 and f of 1 is 1
· Complete iteration table up to 4-decimal accuracy
· VTU exam tips to avoid common mistakes

This problem is frequently asked in M1, M2, B.Tech, B.E, CSIR NET, and K-SET exams.

Share this video with your classmates and subscribe to SK Academy of Mathematics for more VTU Maths, Numerical Methods, and university exam solutions.

SK Academy of Mathematics – Making engineering maths easy for VTU and competitive exams.

---

Hashtags

#SecantMethod #NumericalMethods #VTUEngineeringMaths
#VTUM1 #VTUM2 #EngineeringMathematics #SKAcademyOfMathematics
#BtechMaths #RootFinding #VTUExamPreparation #NumericalAnalysis
#CSIRNETMaths #KSETMaths #TrendingMaths2026 #MostViewedMaths
#VTU2026 #MathsTricks #EngineeringExam #x³plusx²minus1

---

Видео Secant Method | Real Root of x³ + x² – 1 = 0 | VTU Engineering Maths | SK Academy of Mathematics канала SK-Academy Of Mathematics
Комментарии отсутствуют
Зарегистрируйтесь или войдите с
Информация о видео
12 ч. 46 мин. назад
00:30:28
SK-Academy Of Mathematics
Правообладателям
Жалоба на материал Недопустимый материал Нарушение авторских прав
Комментарии
Поделиться
Другие видео канала

Trapezoidal Rule in Engineering Mathematics 🔥 | Evaluate ∫0 to 2 (1/(16+x²)) | VTU Exam 2026Trapezoidal Rule in Engineering Mathematics 🔥 | Evaluate ∫0 to 2 (1/(16+x²)) | VTU Exam 2026

Show that the vector (2,2,3) is a Linear Combination of the vectors (2,1,4), (1,-1,3) and (3,2,5). Show that the vector (2,2,3) is a Linear Combination of the vectors (2,1,4), (1,-1,3) and (3,2,5).

Givendy/dx=x²(1 + y),y(1)=1, y(1.1)=1.233,y(1.2)=1.548,y(1.3)=1.979Find y(1.4) using Milne's Method.Givendy/dx=x²(1 + y),y(1)=1, y(1.1)=1.233,y(1.2)=1.548,y(1.3)=1.979Find y(1.4) using Milne's Method.

Integral Calculus:Evaluate Triple Integral (x^2+y^2+z^2)at the limit (-a, a), (-b, b), (-c, c). Integral Calculus:Evaluate Triple Integral (x^2+y^2+z^2)at the limit (-a, a), (-b, b), (-c, c).

Lagrange's Interpolation | Fit a Polynomial & Find y(2) | VTU M1 M2 Engineering Maths 2026Lagrange's Interpolation | Fit a Polynomial & Find y(2) | VTU M1 M2 Engineering Maths 2026

Simpson's (3/8)th Rule | ∫ x/(1+x²) dx from 0 to 1 (6 intervals) | Find log 2 & log √2 | VTU M1/M2Simpson's (3/8)th Rule | ∫ x/(1+x²) dx from 0 to 1 (6 intervals) | Find log 2 & log √2 | VTU M1/M2

LU Decomposition Method | Solve: 2x–6y+8z=24, 5x+4y–3z=2, 3x+y+2z=16 | VTU M1/M2LU Decomposition Method | Solve: 2x–6y+8z=24, 5x+4y–3z=2, 3x+y+2z=16 | VTU M1/M2

Exact Differential Equation |Solve (y³ − 3x²y)dx − (x³ − 3xy²)dy = 0 | VTU M1/M2Exact Differential Equation |Solve (y³ − 3x²y)dx − (x³ − 3xy²)dy = 0 | VTU M1/M2

Evaluate Triple Integral:(xyz)dzdydx at the interval (0,1),(0,sqrt(1-x^2)),(0,sqrt(1-x^2-y^2)).Evaluate Triple Integral:(xyz)dzdydx at the interval (0,1),(0,sqrt(1-x^2)),(0,sqrt(1-x^2-y^2)).

Vector L1, L2, L∞ Norms 🔥 V=(1,0,-2,3), W=(4,-1,2,1) & V+2W | VTU Engineering Maths | SK AcademyVector L1, L2, L∞ Norms 🔥 V=(1,0,-2,3), W=(4,-1,2,1) & V+2W | VTU Engineering Maths | SK Academy

Milne's Predictor-Corrector Method dy/dx = x - y² | y(0.8) | Engineering Maths | Numerical MethodsMilne's Predictor-Corrector Method dy/dx = x - y² | y(0.8) | Engineering Maths | Numerical Methods

Determine Eigen Values And Eigenvectors for the Matrix [[1,1,3],[1,5,1],[3,1,1]].Determine Eigen Values And Eigenvectors for the Matrix [[1,1,3],[1,5,1],[3,1,1]].

Find the Model Matrix of [[5,3],[1,3]] and verify its diagonalization. Find the Model Matrix of [[5,3],[1,3]] and verify its diagonalization.

Simpson's (3/8)th Rule | ∫ log x dx from 4 to 5.2 | 6 Intervals | VTU M1/M2 | Numerical IntegrationSimpson's (3/8)th Rule | ∫ log x dx from 4 to 5.2 | 6 Intervals | VTU M1/M2 | Numerical Integration

Condition Number of a Matrix | [1 2] [5 4] | VTU Engineering Maths | SK Academy of Mathematics2Condition Number of a Matrix | [1 2] [5 4] | VTU Engineering Maths | SK Academy of Mathematics2

Solve (1 + e^(x/y))dx + e^(x/y)(1 − x/y)dy = 0 | Exact Differential Equation | VTU M1/M2. Solve (1 + e^(x/y))dx + e^(x/y)(1 − x/y)dy = 0 | Exact Differential Equation | VTU M1/M2.

Find the Rank of the Matrix [[1,2,4,3],[2,4,6,8],[4,8,12,16],[1,2,3,4]].Find the Rank of the Matrix [[1,2,4,3],[2,4,6,8],[4,8,12,16],[1,2,3,4]].

Find Area for Diameter 105 using Newton's Forward/Backward Interpolation | VTU M1 | B.E MathsFind Area for Diameter 105 using Newton's Forward/Backward Interpolation | VTU M1 | B.E Maths

Find y(1.4) Using Newton’s Forward Interpolation | Easy Trick for VTU ExamsFind y(1.4) Using Newton’s Forward Interpolation | Easy Trick for VTU Exams

Find div F and curl F where F=grad (x^3+y^3+z^3-3xyz).Find div F and curl F where F=grad (x^3+y^3+z^3-3xyz).

VTU Important Question: Lagrange's Interpolation to find f(4) given x=0,2,3,6. VTU Important Question: Lagrange's Interpolation to find f(4) given x=0,2,3,6.

Яндекс.Метрика
© 2008-2026 «Информационно-развлекательный портал города Верхняя Салда»
salda.ws@mail.ru salda_ws Контакты Карта портала Сообщить об ошибке Соглашения Пользовательское соглашение Соглашение о конфиденциальности Согласие на обработку персональных данных Информация для правообладателей Об использовании Cookies
Все заметки Новая заметка Страницу в заметки
Страницу в закладки Мои закладки
На информационно-развлекательном портале SALDA.WS применяются cookie-файлы. Нажимая кнопку Принять, вы подтверждаете свое согласие на их использование.
О CookiesНапомнить позжеПринять