Quiz #3 (based on questions 7,8,9 on the test)

Here is a quiz based on the “Reciprocal of a Linear Function” content from your PowerPoint. --- Quiz: Reciprocal of a Linear Function Multiple Choice (5 questions) Select the best answer. 1. What is the vertical asymptote of f(x) = \dfrac{1}{x - 3}? a) x = 0 b) x = 3 c) x = -3 d) y = 0 2. For f(x) = \dfrac{1}{2x + 4}, what is the y-intercept? a) 0 b) \dfrac{1}{2} c) \dfrac{1}{4} d) 2 3. What is the horizontal asymptote of any function of the form f(x) = \dfrac{1}{ax + b} (with a \neq 0)? a) y = 0 b) y = 1 c) x = 0 d) x = -\dfrac{b}{a} 4. The domain of f(x) = \dfrac{1}{5 - x} is a) all real numbers except 5 b) all real numbers except -5 c) all real numbers d) all real numbers except 0 5. As x approaches the vertical asymptote from the right, the values of f(x) a) approach 0 b) approach \pm\infty c) approach 1 d) approach the same value as from the left --- Completion (5 questions) Fill in the blank with the correct word or expression. 1. The vertical asymptote of a reciprocal linear function occurs where the ____________________ is zero. 2. The horizontal asymptote of f(x) = \dfrac{1}{ax + b} is the line y = ________. 3. A function of the form f(x) = \dfrac{1}{ax + b} has ______ x-intercept(s) because the numerator is constant. 4. The end behavior of f(x) = \dfrac{1}{x - 2} as x \to \infty is f(x) \to ________. 5. The y-intercept of f(x) = \dfrac{1}{3x - 6} is ________. --- Answer Key Multiple Choice 1. b) x = 3 2. c) \dfrac{1}{4} (Substitute x = 0: f(0) = \frac{1}{4}) 3. a) y = 0 4. a) all real numbers except 5 5. b) approach \pm\infty Completion 6. denominator 7. 0 8. no / zero 9. 0 (from the positive side) 10. -\dfrac{1}{6} (Substitute x = 0: f(0) = \frac{1}{-6})

Based on the PowerPoint you shared, here is a simple quiz focusing on vocabulary, exponent laws, and identifying function types. --- Quiz: Exponent Laws & Rational Exponents (3.1–3.3) Multiple Choice (5 questions) Choose the correct answer. 1. In the expression 5^3, the number 3 is called the a) base b) power c) exponent d) coefficient 2. Which law of exponents would you use to simplify (x^2)^3? a) Product rule b) Quotient rule c) Power of a power rule d) Zero exponent rule 3. According to the zero exponent law, 7^0 = a) 0 b) 1 c) 7 d) undefined 4. If the first differences in a table of values are constant, the function is a) linear b) quadratic c) exponential d) not a function 5. Which expression is equivalent to \frac{2^5}{2^3}? a) 2^2 b) 2^8 c) 2^{15} d) 2^{-2} True or False (5 questions) Write T for true or F for false. 1. When multiplying powers with the same base, you add the exponents. 2. A negative exponent means the answer will always be negative. 3. For an exponential function, the ratios of consecutive y-values are constant. 4. The power 16^{\frac{1}{2}} is equal to 8. 5. The quotient rule for exponents says \frac{x^a}{x^b} = x^{a-b}. Completion (2 questions) Fill in the blank with the correct term. 1. The _____________ rule states that when raising a power to another power, you multiply the exponents. 2. If the second differences in a table of values are constant, the function is ______________. --- Answer Key Multiple Choice 1. c) exponent 2. c) Power of a power rule 3. b) 1 4. a) linear 5. a) 2^2 True or False 6. T 7. F (a negative exponent indicates a reciprocal, not a negative value) 8. T 9. F (16^{\frac{1}{2}} = \sqrt{16} = 4) 10. T Completion 11. power of a power (or power rule) 12. quadratic

Here’s a **quiz on Lesson 1: Introduction to Analog Communication (Unit 8)** based on your file 👇 --- # 🧠 **Quiz – Lesson 1 (Analog Communication)** **Marks:** 20 --- ## ✍️ **Part 1: Choose the correct answer (8 marks)** 1. A signal is: a) A device b) A physical quantity that carries information c) A type of wire d) A computer 2. A continuous signal is defined over: a) Discrete values b) Infinite real values c) Only integers d) Binary values 3. Digital signals have: a) Infinite values b) Two values (0 and 1) c) Random values d) Analog values 4. Sampling is used to: a) Increase noise b) Convert analog to digital c) Amplify signals d) Reduce bandwidth 5. A deterministic signal: a) Cannot be predicted b) Has known values c) Is always random d) Has no pattern 6. Even signal satisfies: a) x(t) = -x(-t) b) x(t) = x(-t) c) x(t) = 0 d) x(t) ≠ x(-t) 7. Periodic signal repeats after: a) Time T b) Infinite time c) No time d) Random time 8. A system is: a) A signal only b) Input only c) Takes input and gives output d) A wire --- ## ✍️ **Part 2: Complete (6 marks)** 1. A signal can be represented as __________. 2. Continuous signals are defined over __________ values. 3. Digital signals take values like __________ and __________. 4. A random signal cannot be __________ easily. 5. Odd signal satisfies __________. 6. A periodic signal repeats every __________. --- ## ✍️ **Part 3: True or False (6 marks)** 1. Analog signals are continuous. ( ) 2. Digital signals can take infinite values. ( ) 3. Sampling converts analog to digital signal. ( ) 4. Deterministic signals are predictable. ( ) 5. Odd signals pass through origin. ( ) 6. Aperiodic signals repeat over time. ( ) --- ## 🎯 **Bonus Question (Optional)** Give one example of: * Analog signal * Digital signal -

Based on the text "Eating colours every day," here is a set of multiple-choice questions using "Wh-" question words (Who, What, Where, When, Why) to test comprehension: Comprehension Quiz: Eating Colours 1. What does the phrase "eating colours" actually mean? A) Eating food with artificial food coloring. B) Choosing a variety of colorful fruits and vegetables. C) Painting your food before you eat it. D) Only eating your favorite color of food. 2. Why should we eat different colours every day? A) To make the plate look pretty for photos. B) Because colorful food tastes sweeter. C) To get different vitamins and minerals that help us stay healthy. D) Because it is easier to cook colorful food. 3. When can you try to include many colours in your diet? A) Only on the weekends. B) Once a month. C) Only for dinner. D) Throughout the day in all your meals. 4. What is a specific benefit mentioned for our bodies when we eat these foods? A) They help us run faster than a car. B) They help our bodies grow, stay strong, and fight illness. C) They change our eye color. D) They help us sleep for 12 hours. 5. Which of these is an example of a "purple" food mentioned for dessert? A) Red peppers B) Dates C) Purple grapes D) Carrot soup 6. What "Wh-" category does the carrot soup fall into for the suggested daily menu? A) What you eat for breakfast. B) What you eat for lunch. C) What you eat for dessert. D) What you eat for a midnight snack.

🧠 Game Objective: Agents analyze partial client profiles, then choose the best discovery questions to uncover the hidden insurance need. You’ll present: A brief, vague client case A list of potential fact-finding questions (mix of good/bad) The agent selects up to 5 questions Points are based on: How many “high-value” questions they choose Whether their questions align to the true need Bonus: If they uncover the hidden clue or issue (revealed after) 🎯 Quiz Format for Quizalize: Question Type: Multiple Select (choose up to 5) Scoring: 1 point per strong question, 0 or -1 for irrelevant/weak questions Bonus Reveal Slide: Show the full case need after each question 🔍 Sample Quizalize Scenario Set 🔹 Client Case #1: "James & April" James (38) is a freelance graphic designer. He and April (36) have one 3-year-old child. They just moved into their first home with a $400k mortgage. James doesn’t currently have employer benefits. April works part-time and doesn’t have group coverage. Question Prompt: Choose up to 5 questions to uncover James and April’s real protection need. Answer Options: ✅ What income would April need if you weren’t here to support your family? ✅ Do you have any existing life insurance or savings to cover the mortgage? ✅ How long would you want your family financially protected if something happened to you? ✅ Do either of you have any disability coverage? ✅ Would you want your child’s future education covered if something happened? ❌ How much do you currently pay for car insurance? ❌ Do you see yourself buying another house soon? ❌ What’s your favorite thing about your neighborhood? ✅ Hidden Need: Income replacement + mortgage protection for a non-benefits freelancer. 🔹 Client Case #2: "Rosa" Rosa is 29 and single. She recently got a promotion, moved into a new apartment, and is paying off $45k in student loans. She loves to travel and has no dependents. Answer Options: ✅ If something happened to you, who would take care of your student loans or final expenses? ✅ Do you have any emergency savings or a safety net? ✅ Would you be interested in locking in permanent coverage while you're young and healthy? ✅ Do your parents or anyone else rely on you financially, even occasionally? ❌ Are you planning to have children in the next 6 months? ❌ Do you want a pet in the next year? ❌ Do you have renter’s insurance? ✅ Hidden Need: Final expense coverage + early whole life for cash value & lock-in pricing. 🔹 Client Case #3: "The Smith Family" Mark (45) and Tasha (42) have two teenagers, ages 13 and 16. Mark makes $120k as a consultant; Tasha runs their household. They just finished paying off a second mortgage. They’re “starting to think about college and retirement.” Answer Options: ✅ Would you want the kids’ college plans funded if something happened to you? ✅ Do you have enough coverage to protect your spouse’s lifestyle if your income stopped? ✅ Have you considered combining life protection with cash value to support future goals? ✅ How are you currently saving for retirement? ❌ Have you started planning your estate yet? ❌ Do you plan on buying another property this year? ✅ Hidden Need: Blended whole/term strategy for income replacement and cash value for college/retirement. 🎮 Bonus Twist Slide (after each case): 💥 Hidden Need Revealed! Here’s what many missed: James has no group benefits — he needs full protection as a freelancer.

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