sir/madam, solved 1st question as per guideline, please post remaining questions separately
em #6: Evaluate the following improper integral. 1, 63-2033 die If the integral does not converge,...
Problem #2: Evaluate the following, 1000 f(x2 + 8) dx, and write your answer in the form g(x) e-10x + C. Enter the function g(x) into the answer box below. Enter your answer as a -100*(x^2)-20*x+790 symbolic function of X, as in these examples -100x2 – 20x + 790 Problem #2: Just Save Submit Problem #2 for Grading Attempt #3 Attempt #4 Attempt #5 Problem #2 Attempt #1 Attempt #2 Your Answer: -(100x² + 20x + 810) -100.x2 - 20x...
(a) Set up the appropriate limit(s) to evaluate the improper integral Do not evaluate the limit(s). = dr. (6) Determine whether the following integrals is proper, improper and convergent, or improper and divergent. Justify your answer. *1 + arctan(1) 10 (c) Evaluate the following integral or determine whether it is convergent.
Evaluate the following integral, ∫ ∫ S z dS, where S is the part of the sphere x2 + y2 + z2 = 16 that lies above the cone z = √ 3 √ x2 + y2 . Problem #6: Evaluate the following integral where S is the part of the sphere x2+y2 + z -y2 16 that lies above the cone z = 3Vx+ Enter your answer symbolically, as in these examples pi/4 Problem #6: Problem #6: Evaluate the...
Problem # 8: Evaluate the following integral by making an appropriate change of variables. fsinln4ldn where R is the region inside the ellipse 492 +64y2 - 1 Enter your answer symbolically as in these examples Problem #8: Submit Problem #8 for Grading Just Save Problem #8 | Attempt #1 Your Answer: | Attempt #2 | Attempt #3 Attempt #4 Attempt #5 Your Mark: Problem # 8: Evaluate the following integral by making an appropriate change of variables. fsinln4ldn where R...
Please answer both questions Problem #7: Evaluate the following integral. 10 1 x In x dx Problem #7: Save Problem #8: Let f(x, y) = (x + 7y)2 + (y – 10x)2. Find f(0, -6) Problem #8: Save
Problem #1: Consider the following statements, [6 marks) 6) There is a systematic way of computing solutions to homogeneous second-order linear constant coefficient ODES. (ii) It is necessary for a function to be of exponential order in order for its Laplace Transform to be defined for some values of s. (iii) It is unclear whether series solutions to ODEs even exist, and knowing about series solutions to ODEs is mostly irrelevant in applications. (iv) There is only one way to...
1. Evaluate the following expressions if p = 8, 9 = 3, and the value of the variable found is False. Show your work. . q <= p . not (p == 4-5) . q != p % 5 . found or p > 5 and q == p + 5 2. Are you able to draw the truth tables for AND, OR, and NOT logical expressions? - Translate the following problem descriptions into Python. 3. If score is greater...
can I get these questions done, thank you. Complete the following problems, showing all your working Marks are allocated to your steps, not just the final answer. Factorise and solve the following quadratic equations: (i)x2 2x 15 0 1. 3x2- 20x 7010x-7 (iii) 64 16x20 2. Use the Quadratic Formula to solve: (i)8x2 - 10x + 2 (ii)3x2 -x -4 0 3. For the parabola y- -x2 + 2x + 8, (i)find the y-intercept (ii) find the x-intercepts (ii) determine...
Problem #2: Consider the following statements. [6 marks) (1) The particular solution of the ODE)" - 6y' + 9y = 5e3x is given by yp = Cre3x where C is an undetermined constant. (ii) The procedure of finding series solutions to a homogeneous linear second-order ODEs could be accurately described as the "method of undetermined series coefficients". (iii) Most of the material in Lecture Notes from Week 3 to Week 5, inclusive, can be extended or generalized to higher-order ODES...
You roll a six-sided die. Find the probability of each of the following scenarios. (a) Rolling a 6 or a number greater than 3 (b) Rolling a number less than 4 or an even number (c) Rolling a 4 or an odd number (a) P(6 or number> 3)- (Round to three decimal places as needed) (b) P/1 or 2 or 3 or 4 or 6)-( Round to three decimal places as needed.) (c) P(4 or 1 or 3 or 5)...