To assess your understanding of the indicated learning competencies, perform this learning task. Direction: Use separate sheet of paper for your answers and solutions. Activity 1: Match ME! Matching Type. Match the functions in Column A with their corresponding antiderivatives in Column B. Column A Column B 1. S(ex + 3*)dx a. 4In|x| + c 2. S 5* dx b. 3In|x| + C 3. S 3x+2dx c. 9 3 In3 + C 4. S3 dx 5% Ins + C 5. S 4x-'dx e. ex + 3X + in3 + C Activity 2: Solve each of the integral by showing your complete solution. 1. S 7exdx 4. S 12x+1 dx 2. S(5ex - 6*)dx 5. SEdx 3. S 3(5*) dx 6. J -3x-1dx Analysis: Express what you have learned in these lessons/ activities by answering the questions below. 2. What is an exponential function? A logarithmic function? 3. In what way did theorems/ techniques of antidifferentiation help you find the integral of an exponential function? of a logarithmic function? Assessment: Multiple choice. Read and analyze each statement. Write the letter that best describe your answer. If answer is not found, give the correct one. (3 points each) 1. What is f 5e* dx ? a. 5 ex + C b. ex + C C. = ex + C d. e5x + C 2. Evaluate S e3x dx. a. e3x + C b. =e3x + C C. 3e3x + C d. zex + C 3. Evaluate S- dx. a. Inx + C b. 2 Inx + C c. 2 In 2x + C d. -2Inx + C 4. Evaluate S 5x+1 dx. a. 5 5 In 5 + C C. 5 5+1 - + C In 5 b. 5x 5x+1 In 5 + C d. In 5 + C 5. Evaluate S x2 2+4x) dx . a. 1 + 4 In /x/ +C c. x + 4 In /x/ +C b. 1 + In / 4x/+C d. x + In / 4x/ + C