NOTE : ON PART 1 JUSTIFY YOUR ANSWER BY EXPLAINING THE REASON OF YOUR CHOICE (1-5)

AND ON PART 2 PROVIDE COMPLETE SOLUTION STEP BY STEP (1-10)

FAILURE TO FOLLOW RULES WILL BE MARKED UNHELPFUL

I. Read and understand the given problems. Write the letter of your answer on the space provided before each number. (2 points each) 1. The of a function is the value it approaches as the value of x approaches a certain value. a. Limits b. Continuity c. Discontinuity d. Graph 2. In a limit, x approaches a certain value only from one side of the value; that is x approaches the value either from the left or from the right side of that value. a. Left-hand b. Right-hand c. One-sided d. Continuous 3. The function has a limit L if x approaches a from the right side; that is, from the value greater than a. a. Left-hand b. Right-hand c. One-sided d. Continuous 4. If the function values decrease or increase without bounds as the independent variable gets closer and closer to a certain fixed number, then the function has an limits a. One-sided b. Finite c. Infinite d. Continuous 5. It is a function in which the exponent of the expression is a variable. . Exponential Function c. Natural Exponential Function b. Logarithmic Function d. Trigonometric Function II. Evaluate the following limits applying the appropriate limit laws. Show your solution. (5 points each) 1. limx-3(2x2 - 5x + 3) 6. limx-3(2x4 - 6x3 + 3x2 + 4x -12) 2. limx-2(2x2 - 7x - 9) 7. limx-4x-4 3. lim,-4(4x3 - 3x - 5) 8. limx-5(x-5) 4. limx-1(3x3 - 4x2 + 3x - 7) 9. lim-1() 5. limx--2(5x3 + 6x2+ 5x -4)