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Differential calculus lecture 10 | Euler's Theorem based questions solve | partial differentiation
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Differential calculus LEC 10
BSc part 2
Lnmu University syllabus based
Differentiable
Prove that every differentiable function is continuous
State and prove Leibnitz theorem
If y^(1/m)+y^(-1/m)=2x prove that (x^(2)-1)y_(n+2)+(2n+1)xy_(n+1)+(n^(2)-m^(2))y_(n)=0
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👉DIFFERENTIAL CALCULUS
Lec .2
Lec. 3
LEC 4.
Lec.5
Lec. 6
Lec. 7
Lecture 8.
Lec. 10
👉Differential calculus All lecture.
👉Differential calculus all important lec.
2021
👉Differential calculus Exercise solution.
Instagram link.
WhatsApp group link.
#Euler'sTheorem
#DIFFERENTIALCALCULUS
#UniqueclassesofDbg
BSc part 2
Lnmu University syllabus based
Differentiable
Prove that every differentiable function is continuous
State and prove Leibnitz theorem
If y^(1/m)+y^(-1/m)=2x prove that (x^(2)-1)y_(n+2)+(2n+1)xy_(n+1)+(n^(2)-m^(2))y_(n)=0
........................................................................
👉DIFFERENTIAL CALCULUS
Lec .2
Lec. 3
LEC 4.
Lec.5
Lec. 6
Lec. 7
Lecture 8.
Lec. 10
👉Differential calculus All lecture.
👉Differential calculus all important lec.
2021
👉Differential calculus Exercise solution.
Instagram link.
WhatsApp group link.
#Euler'sTheorem
#DIFFERENTIALCALCULUS
#UniqueclassesofDbg
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Unique Classes
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Partial differentiation based on question solved
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If u=sin^(-1)((x y)/(sqrt(x) sqrt(y))) prove that x(del u)/(del x) y(del u)/(del y)=(1)/(2)tan u.
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If u=sin^(-1)(x^(2) y^(2))/(x y) show that x(del u)/(del x) y(del u)/(del y)=tan u
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x=cos^(-1)(x-y)/(x y) prove that x(del u)/(del x) y(del u)/(del y)=0
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Partial differentiation