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|Lec-34|Statement & proof of Important theorems of bounded variations#playlist#theorem#links👇
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Measure and Integration Lecture-34
#Helpful In:- BSc./MSc./NET/GATE/NBHM/TIFR etc.
#Theorem (1):- Let f be a function of bounded variation on [a,b] then f is continuous at a point in [a,b] iff its variation function is continuous at that point.
#Theorem (2):- Every absolutely continuous function f defined on [a,b] then f is of bounded variation.
#telegram channel link 👇
#Measure & Integration lectures playlist link 👇
#Measure & Integration previous year Question papers & solutions link 👇
#Helpful In:- BSc./MSc./NET/GATE/NBHM/TIFR etc.
#Theorem (1):- Let f be a function of bounded variation on [a,b] then f is continuous at a point in [a,b] iff its variation function is continuous at that point.
#Theorem (2):- Every absolutely continuous function f defined on [a,b] then f is of bounded variation.
#telegram channel link 👇
#Measure & Integration lectures playlist link 👇
#Measure & Integration previous year Question papers & solutions link 👇