FIRST NAME: M = 1,1

LAST NAME: L = 1,1

For your discussion, first create an indefinite integral using the function feta (a) satisfying the criteria described. S feta(ac) dac Using the chart below, the values for a, c (in that order) correspond to the first letter of your first name. The values for b, d (in that order) correspond to the first letter of your last name. . ABCDEFG: 1, 0 . HIJKLM: 1, 1 . NOPQRST: 2, 0 . UVWXYZ: 2, 1 Your values for a and b should be inserted into the appropriate function feta (ac) below. fo (ac) = aca ecb fi (ac) = x sin(2b ) Historical Note: Brook Taylor > (1685 - f2 (2) = 2" In(20b ) 1731), for whom Taylor Series are named (section 9.7 in Module 5), was a British mathematician and scientist. Among many other significant contributions, he is credited with the For example, if your name is invention of integration by parts, first published Excelsior University, your first in his book Methodus incrementorum directa et initial is E (a = 1, c = 0) and inversa in 1715. your last initial is U ( b = 2, d = 1), and these correspond to the following indefinite integral to use for your main post. S fi(a) dae = fx sin(a2 ) dac1. State your indefinite integral. 2. Evaluate your indefinite integral, clearly stating what method you are using when evaluating the integral (basic integration, integration by substitution, or integration by parts). Depending upon your integral, you may have to integrate more than once. In such cases, state the integration method used for each integration. Present all steps needed to evaluate your integral(s) - do not skip steps or have dangling expressions