Can you help me with this the last part where I got wrong M MyOpenMathA Desmos | Graphing Calculator* myClackamasn Couse 2021/FA Calculus I (MTHmyopenmath.com/assess2/cid=1260308aid=9014095/full出 AppsO New TabO stocked3 Get a similar question You can retry this question beloWAccording to a web page on the internet, the derivative of a product is the product of thederivatives: in other words,"(fg)'(x) = f'(x)g'(x)`Let `f(x) = 8 x + 7', `g(x) = 3 x + 4`.'f(x) = ` 8Preview`g'(x) = ` 3Preview'f(x) g'(x) = `| 24Preview(fg)(x)` = 24x^2+53x+28O Preview(fg)'(x)`= 24x+53X PreviewAccording to the web page, '(fg)'(x) = f'(x) g'(x)`. Based on your work above (check all that applO The derivative of a product is the product of the derivativesO Type here to search0耳SAMSUNO

Answered: According to a web page on the…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter7: Analytic Trigonometry

Section7.6: The Inverse Trigonometric Functions

Problem 93E

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aThe average rate of change of a function f between x=a and x=b is the slope of the ___________ line between (a,f(a)) and (b,f(b)).
5-6 Yes or No? If No, give a reason aIs the average rate of change of a function between x=a and x=b the slope of the secant line through (a,f(a)) and (b,f(b))?
Use the table of values you made in part 4 of the example to find the limiting value of the average rate of change in velocity.
We are interested in studying cigarette demand by young adults. Lets consider thefollowing model: ncaj = β0 + β1price + β2age + β3income + u a)Consider now an extension of the model that allow the effect of theprice to differ by age. Holding all other factors fixed, is the effect of price onncaj constant? (This part is theoretical and you do not have to estimate themodel.) b) Now consider the following model:ln(ncaj) = β0 + β1ln(price) + β2age + β3income + u Using the same sample above we have obtained the following results:ln\(ncaj) = 1.17− 0.69price + 0.06age + 0.009income Is there enough evidence to say that an increase of 1000 dollars in income,while keeping price and age fixed, increases cigarette consumption by lessthan 1%?
5. What does an r = 0 mean when x denotes distance and y stands for acceleration? A. There is no systematic relation between distance and acceleration at all. B. The points (xi, yi) are in a perfect straight line just like in plot A or B. C. When distance travelled increases, the acceleration also increases. D. The slope of y versus x plot is always positive. 6. A/n ______ is the difference between an observation yij and its estimated value from the statistical model being studied and contains information about unexplained variability. A. Residual B. Mean C. variance D. incremental effect
Not successfully completing a course can have a significant effect on your semester and overall GPA depending on a final Grade of either W or F. Which of the following statements in NOT TRUE regarding this effect? ____ A grade of F generates 0 Grade Points, but the Semester Hours are counted, which then reduces the calculated GPA. ____A grade of W generates 0 Grade Points, but the Semester Hours are not counted, so will not adversely effect the calculated GPA. ____Both grades of F or W will appear on your transcript. ____There is no difference to the calculated GPA between a grade of F and a grade of W.
A 5-year contract provides earnings which can be modeled by the income function: c(t)=300,000+200,000tc(t)=300,000+200,000tIf the annual inflation rate is 3 %, then the present value of the contract is given by: ∫50(300,000+200,000t)e−0.03tdt∫05(300,000+200,000t)e-0.03tdtFind the present value of the contract. You may use technology to evaluate the integral and should round your final answer to two decimal places.
How do you interpret the estimated value of β 2 in the following model? 1. the mean value of ln(y) when ln(x) = 0. 2. the slope of the line representing the relationship between y and x 3. cannot be determined without more information 4. the elasticity of y with respect to x
Suppose you own a restaurant and have a cook whose ability and attitude you are suspicious of. One ofthe dishes on the menu is duck cassoulet, which uses duck legs that have been slow fried over a couple of hoursin oil that does not exceed a temperature of 175 degrees. This is a time consuming and monotonous process,but one that results in excellent meat that you sell for a large mark-up. You suspect your cook is lazy anddoesnít properly monitor and maintain the oil temperature. You take a random sample of 12 duck legs andtake them to a forensics lab where you are able to discover the maximum temperature the meat has reached.Within your sample the mean maximum temperature of the duck legs is 182 degrees with a standard deviationof 5 degrees. Meat cooked precisely to 175 degrees is what your cook is supposed to do. Test the claim thatyour employee is capable (meaning he doesnít over-fry the meat) at the 90% conÖdence level.

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According to a web page on the internet, the derivative of a pro derivatives: in other words, (fg)'(x) = f'(x)g'(x)` %3D Let f(x) = 8 x + 7', g(x) = 3 x + 4. f(x) = Preview g'(x) = 3 o Preview 'f(x) g'(x) = 24 o Preview (fg)(x)` = 24x^2+53x+28 %3D Preview (fg)'(x)` = 24x+53 X Preview