BSc Mathematics SEM I 2017 18 2017-18 ATKT MATHS Paper I Question Paper - Mumbai University | munotes

Questions asked in this paper

1. Q4 onvergent sequence then it is bounded
2. Q1 State and pri eorem for sequence. Hence discuss the
3. Q2 Define the C and show that fan & bn are verges
4. Q3 State and Q (a) Attempt any one. [each 8]
5. Q1 Let g be real valued function defined on
6. Q2 Prove that f(x) =]
   • (b) Attempt any three
7. Q1 Define the following functions
   • i) Constant function —
8. Q2 Prove that Let be real value IR. Let P /, if lim,.4p f (x) exists then it is
9. Q3 right hand and left han ht and left hand f as lim,_,p f (x) in following > IR be continuous prove that fég: IR any three. [each 5] 4 neighbourhood P /R is then Show that every monotonic decreasing sequence is bounded above + all algebraic operations on Define — 6 definiton of continuity of a functi explain graphical meaning 0 of a function
10. Q6 Let f be real valued defir ec I,

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