After getting those results and calculating the extinction coefficient a graph was made to calculate the rate of reaction with the axes PNP (Sigma Aldrich) versus the time. The formula used to calculate the rate of reaction was v=Vmax[S]/Km+[S] (Vmax) is the maximum velocity of the enzyme‚ Km is the Michaelis-Menton‚ and [S] is the concentration of the substrate). The concentrations used in the graph are 0.5‚ 0.3‚ 0.05‚ 0.03‚ 0
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Slope Gaby Ruiz Table of Contents I. Introduction – Big Idea II. Clinical interview 2 analysis III. Rationale for your instructional design: IV. Part 1 – Pre-Assessment Sub-Part 1 – Quantitative Analysis of Pre-Assessments Sub-Part 2 – Qualitative Analysis of Pre-Assessments V. Forming Our Lesson VI. The Lesson VII. Post-assessment analysis Sub-Part 1 – Quantitative Analysis of Post Assessments Sub-Part 2 – Qualitative Analysis of Post Assessments VIII. Conclusion IX. References X. Appendix
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represents the average bounce heights in centimeters and X represents the drop height in centimeters. We created a scatter plot to show our data (below). The line of best fit went through the points (80‚48.3) and (90‚54.3). To find the slope of the line we used the slope formula: M=(Y2 -- Y1)/(X2 -- X1). If (80‚48.3) is X1 and Y1 then (90‚54.3) is X2 and Y2. After this you take X2 and subtract it by X1 and the same with Y1 and Y2. So 90-80 is 10 and 54.3 48.3 is 6.
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ASPECT 1 SYMBOLS: Internal resistance of the battery: r External variable resistor: R Voltage: V EMF of the battery: E Current: I FORMULA V= IR E = I (R+r) E = IR +I ⋅ r E = V + I ⋅ r V = E - I ⋅ r V = -r ⋅ I +E _Graph of V against I will be plotted in order to_ _determine the internal resistance and EMF of the battery. The slope will be -r and the intercept vertical axis will be the EMF (E)._ REFERENCE VALUE EMF of the battery 1. 490 ± 0.001V ASPECT 2 & 3 DATA COLLECTION AND PROCESSING
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Time Frame | Objectives | Topics/ Content | Concept/s | Competencies | Teaching Strategy | Values | List of Activities | Materials | Evaluation | References | First Quarter | -Define functions and give examples that depict functions-Differentiate a function and a relation-Express functional relationship in terms of symbols y=f(x)-Evaluate a function using the value of x. | Chapter 1Functions and GraphsFunctions and Function Notations | The equation y=f(x) is commonly used to denote functional relationship
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the risk premia in relation to the change in exchange had been introduced by McCallum (1994). McCallum also suggested that the tradeoff between interest-rate and exchange rate stability produced an additional bias in the probability limit of the slope coefficient β in the UIP regression. Culver & Papell (1999) demonstrated statistically‚ using KPSS tests‚ that the combination of rejecting the stationary null hypothesis for nominal‚ but not for real‚ exchange rates constitutes evidence of long-run
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Inventory Proposal Carmaletta Lewis‚ Darius Kellar‚ Janee Norman‚ Lynn Pham Quantitative Reasoning for Business/501 March 11‚ 2013 Dr. Vinata Kulkarni Abstract The team used the raw data from the University of Phoenix Summer historical inventory data and forecast to discuss the inventory system problems to determine the inventory system of American Motors. The team converted the time series data into an inventory analysis for American Motors. Introduction
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problem‚ we need to be aware that the formula to solve any linear equation is y=mx+b. with the said‚ we can say that we have our y- intercept which is 330. (The ordered pair 0‚330 demonstrates that the y coordinate is 330). Since we have our y- intercept‚ we will now discover what our slope is. The formula to determine any slope of a line is m=y1- y2 x1-x2 M= 330-0 0-100 After performing division and simplifying‚ we have found that the slope of our line is -3. a) Write an inequality
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* x and y intercepts * slope and one point * slope and the y-intercept 4. Given f(x) = mx + b‚ determine the following: * slope * trend: increasing or decreasing * x and y intercepts * some points 5. Determine f(x) = mx + b given: * slope and y-intercept * x and y intercepts * slope and one point
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-1(Points : 1) -2 16 -2 -1 None of the above | 8. If F(x) = 7.50x - 20‚000 then find F(1000). (Points : 1) -12‚500 7‚500 35‚000 80‚000 None of the above | 9. Given the formula A = P (1 + r/k)n compute A (rounded to two decimal places) if P = 10‚000‚ r = 0.08‚ k = 2‚ and n = 12.(Points : 1) 124‚800.00 16‚010.32 25‚181.70 129‚600.00 None of the above | 10. Solve for x: 13x = 234
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