Oh V online.mun.ca C will my.mun.ca Written A.#7-8 - MATH-1001-081 (Calculus |1 95050) To Do Assignments in Connect Written A.#7-8 ~ > 1 of 11 - + Automatic Zoom > > WK. 7 TOPIC 1: Summation Q. #1 Please evaluate the following sums. Final Answer ( 4i - 3) Final Answer D ) | 62+ 42-] Oh V online.mun.ca C will my.mun.ca Written A.#7-8 - MATH-1001-081 (Calculus |1 95050) To Do Assignments in Connect Written A.#7-8 ~ > ED 2 of 11 - + Automatic Zoom > > Q. #2 Please evaluate the following limit of a summation. Evaluate sum first and then use MATH 1000 techniques for Lim f (x) Final Answer x -> too Lim E 12 +i-1 n -> 0 i = 1[33 q 0 fl, @ Honlinemunica (3 (D M my.mun.ca ' Written A.#7-8 - MATH-100L081 (Calculus II 95050] E To Do Assignments in Connect Written A.#7-8 v D x ) Oh V online.mun.ca C will my.mun.ca Written A.#7-8 - MATH-1001-081 (Calculus |1 95050) To Do Assignments in Connect Written A.#7-8 ~ > 3 of 11 - + Automatic Zoom > > Final Answer c) Using a definite integral, calculate the area under f (x) on the interval [1, 5]. d) Why are the three answers different ? Oh online.mun.ca C will my.mun.ca Written A.#7-8 - MATH-1001-081 (Calculus |1 95050) To Do Assignments in Connect Written A.#7-8 ~ ED arly 4 of 11 + Automatic Zoom > > WK. 8 TOPIC 1: Definite Integral using Definition ("Long Way"), as below (memorize for exams) [' f ( x) dx = Lim E f(c;) Ax, where Ar = b-a, n ,ci = a+ Ari Q. #4 Please evaluate the following definite integrals using the definition ("long way"). Final Answer a) , ( 4-2x) dx Final Answer b ) , ( 2 x 2 - 3 ) dx Final Answer online.mun.ca C weall my.mun.ca Written A.#7-8 - MATH-1001-081 (Calculus |1 95050) To Do Assignments in Connect Written A.#7-8 ~ ED 4 of 11 - + Automatic Zoom > > Final Answer c) , ( 3x2 + 6x+6 ) dx online.mun.ca C mail my.mun.ca Written A.#7-8 - MATH-1001-081 (Calculus |1 95050) To Do Assignments in Connect Written A.#7-8 ~ ED arly 5 of 11 - + Automatic Zoom v > > WK. 8 TOPIC 3: Properties of Definite Integrals (needed to evaluate Definite Integrals) WK. 8 TOPIC 4: Definite Integral using Fund. Theorem of Calculus ("Short Way"), as below (memorize for exams) ( f (x) dx = F(b)- F(a), where F(x) = [ f(x) dx provided f(x) is continuous for a