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ByNotes Over 4.4. Rise: Difference of y -values. Run: Difference of x -values. Finding the Slope of a Line. The number of units the line rises or falls for each unit of horizontal change from left to right. Slope. Notes Over 4.4. Right 7. Up 3. Finding the Slope of a Line.

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ByEOC Practice #24. SPI 3102.4.4. EOC Practice #24. Convert rates and measurements. A 2-ounce package of ham costs $1.29. Which is closest to the cost per pound? A. $0.65 B. $2.58 C. $5.16 D. $10.32. Tyler can run a mile in 5½ minutes.

By1. 2. 3. 4. Express the following rule in function notation: “subtract 6, then divide by 9”. Select the correct answer:. {image} {image} {image} {image}. True or False: The domain of the function {image} is [ -4, 7 ]. True False. 1. 2. 3. 4.

ByRates of Change. Lesson 3.3. Rate of Change. Consider a table of ordered pairs (time, height). Using this data, how could we find the speed (in feet per second) of the sky diver?. Average Rate of Change. Recall formula for slope of a line through two points

By2.4 Rates of Change and Tangent Lines. Calculus. Finding average rate of change. Find the average rate of change of over the interval [1, 3]. 12. Slope of a secant line. Use points P(23, 150) and Q(45, 340) to compute the average rate of change and the slope of the secant line PQ.

ByEvaluating Functions Tutorial. When we evaluate a function we are finding the function value for a specific input. To do this we replace the function variable in the function’s formula with the specific input and proceed from there.

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ByChapter 3 Introduction to the Derivative Sections 3.5, 3.6, 4.1 and 4.2. Introduction to the Derivative. Average Rate of Change The Derivative. Average Rate of Change. The change of f ( x ) over the interval [ a , b ] is.

ByWarm Up. Find the equation of a line with slope of 4 passing through the point (-1, 6). James is driving at an average speed of 60 miles per hour. He wanted to record his trip but he forgot to start until he was 30 miles into his trip. Write a model to represent his trip.

ByWarm-Up. Express the repeating decimal 0.5757... as the ratio of two integers without your calculator. Warm-=Up. x = 0.57. Express the repeating decimal 0.5757... as the ratio of two integers without your calculator. 100x = 57.57. 99x = 57 x = 57/99. What is Calculus?

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ByDefinition of the Derivative. Lesson 3.4. Tangent Line. Recall from geometry Tangent is a line that touches the circle at only one point Let us generalize the concept to functions A tangent will just "touch" the line but not pass through it Which of the above lines are tangent?.

ByDifferentiation and Rates of Change. Lesson 3.2B. Rate of Change. Average rate of change What is the average rate of change from 5.6 hours to 11.35 hours?. Rate of Change. What is the instantaneous rate of change at time t = 9? This is the slope of the curve when t = 9.

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BySection 2.1 – Average and Instantaneous Velocity. VOCABULARY FIRST. AVERAGE Velocity. Slope of the secant line of a position function. INSTANTANEOUS Velocity. Slope of the tangent line Approximated using slope of secant line Found exactly using the first derivative. SPEED.

By3.3 Rates of change. Find Average Rate of Change Determine if a Function is Continuous at a Point Skip Instantaneous Rate of Change until section 3.4.

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