Q 15 please Q1Q2Q3Q4Q5Q6Q7QBQ9Q10Q11Q12The trigonometric substitution to evaluate the integral f√16-x²dx is:A) x = 4 singB)x= 16 sineC) x = 16tane D) x = 4seceQ15The sequenceA) strictly increasingC) eventually strictly increasing(k=1\A) Diverge(5k)!9100Ek-1The sequence isA) increasing2The value Ex=one isA) 41 (24)isn=0L3n+1)=0B)Σ=(-) = A)Which of the following series is convergesΒ) ΣΚ-1 5k+43k-1If limu 0 then the series EukA)Converge Absolutly3kB) strictly increasingB) strictly decreasingD) eventually strictly decreasingB)3B) DivergeThe interval of convergent for E-1(+1)14C) decreasingC) Σ.,(-1)*C) 3A) (-3,3)B) -3,3)The radius of convergent for Er(x-5)* klFind (3 sin(x)) is:C) 00C) (-3,31A) 0A)-3cos(x) sin(x) B) 3 sin(x) cos x In(3)B) absolutely convergeC) absolutely divergecan be tested by: (A) geometric series test (B) Ratio TestQ13 If S,=4+ is the nth partial sum for the infinite seriesA)Q14 The value of lim(e*+x)B)--A) 2The domain of f(x)=In(1-x²) isD) strictly decreasingD)C) Converge D) Conditionally ConvergeB) e+D) divergeD) 1#17D) conditional converge(C)p-series (D) Root TestD) -3,31B) 00C) 1D) 2C)-30) In (3) sin(x) D) 30, a, find the value of a()D)=D) e²C) e*A) (-1,1) B)(1,0) C) (-∞,-1) D) (-1) U (1)

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Q14 The value of lime The domain of f(x)= Q15 In(1-x²) is A) (-1,1) B)(1,0) C) (-∞,-1) D) (-1) U (1)