Elaborate the stream function with the help of example.

Q: Describe the physical significance of stream function in detail.

A: Given: Stream function and it's physical significance

Q: Explain The Chain Rule with Powers of a Function?

A: Chain rule with exponents

Q: End Behavior y

A: graph of the function is given, we have to find its end behaviour.

Q: Use a linear function to approximate the value of the ∛400 with work.

A: The formula of linear approximation is f(a)+f'(a)(x-a)

Q: Discuss the Functions of more than two Variables?

A: Functions of Two Variables The definition of a function of two variables is very similar to the…

Q: What is the importance of the flow of Basic Calculus in our daily lives?

A: Basic Calculus

Q: How to form a piecewise function by using linear function?

A: The piecewise function can be formed using linear functions as shown below.

Q: Describe the transformation.

A: From figure there is∙ horizontal shift to right by 5 units∙ verical translation down by 3 units

Q: Explain why every nonconstant linear function has an inverse.

A: Given: A linear function has an inverse.

Q: The Forecast.linear function in excel indicates how to obtain a y-value when an x-value is known.…

A: Given To find x-value when y-value is given using excel.

Q: If a linear function has positive rate of change, does its graphslope upward or downward?

A: Slope measures the rate of change in the dependent variable as the independent variable changes. The…

Q: FX) = Secx

A: Given function to be differentiated is : F( X ) = sec X2 In order to differentiate above function,…

Q: Hamed own a local gold market that currently has (4693401)subscriber in Instagram at a quarterly…

A: Given: There are 4693401 subscribers when the quarterly charge is R.O. 18 and 4684852 subscribers…

Q: Describe what is meant by a piecewise linear function.

A: A piecewise linear function is a function composed of straight-line sections. It is a…

Q: With utilization of the product rule for functions of one variable, show how it could be viewed as a…

A: Take the function, f(x,y) x,y are variable.

Q: The z-intercept of the linear function

A:

Q: apply chain rule to the problem

A:

Q: What are Linear Functions?

A: Linear functions:                                The functions whose graph is a straight line in an…

Q: A positive relationship exists when both variables increase or decrease at the same time. True or…

A: Answer - A positive relationship exists when both variables increase or decrease at the same time.

Q: Plot the percentage of machines not running as a function of the service factor for a population of…

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Q: What is a piecewise linear function?

A:

Q: What is the function that results from the transformation ?

A:

Q: Use the linear function to predict the percentage of adults on weight-loss diets in 2007.

A: c. The linear function representing the percentage of adults on diets in terms of x years after 1987…

Q: Interpret the Mean Value Theorem when it is applied to any linear function.

A: Interpret the Mean Value Theorem when it is applied to any linear function.

Q: A new company gains 125 customers each year. Each year they also lose 42 customers. Write a linear…

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Q: Determine if the following sets of functions are linearly dependent or linearly independent.

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Q: Find the linear function with the following properties.

A: A linear function is in the form of y = f(x) = mx+c where m is slope and c is y-intercept.

Q: Find the linear function that coresponds to the graph shown to the right.

A: Given data:     The first point shown in the graph is: A=(x1,y1)=(0,-3). The second point shown in…

Q: A data table for Y = Y(X) with evenly spaced values for X can be modeled with a linear function if…

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Q: Suppose the weight of a 2-year-old is 28 pounds. When the child is 5, he weighs 58 pounds. Determine…

A:

Q: Exercises 126–128 will enable you to review graphing linear functions. In addition, they will help…

A: Note: Since you have asked multiple question, we will solve the first question for you. If you want…

Q: Graph the linear function:

A: Graph of f(x)=35x+1 x f(x) 0 1 1 1.6 2 2.2 -1 0.4

Q: A mobile plan charges a base monthly rate of $10 for the first 500 minutes of air time plus a charge…

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Q: A manufacturer of economy cars has determined that 46,000 cars per month can be sold at a price of…

A:

Q: What is the end behavior of this following function? y

A: The graph given represents a function with even power of x and a negative constant.

Q: Differentiate the following functions using Chain Rule: 1. y = (4x + 3)²

A: Since you have asked multiple questions in a single request we would be answering only the first…

Q: Elaborate the stream function with the help of of examples ?

A: Stream Function is the quantity of fluid moving across sone conventional imaginary line in the flow…

Q: What's the difference between alinear function, a non-linear function and non-linear and not a…

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Q: Differentiate a function using chain rule H (x) = 1/(9x2 - 16)3

A:

Q: Find the gradient of the graph a) y = 6-3x where x = 5 )y= 12 + x-3x? where x = - 3

A: Find the gradient of the function

Q: Write a LINEAR FUNCTION for the line that passes through (0,4) and (2,5) in the form %3D X+

A: Given points are (0, 4) and (2, 5).

Q: What is linear property of the mathematical function?

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Q: Create a linear function over [-3,-1] that has an area of zero.

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Q: Does the table below represent a linear function? Explain the space

A: We have given that, X=5,6,7,8 and f(x) =5,8,11,13 Thus, we have following co-ordinates points as…

Q: Which of the following pairs of functions is linearly dependent?

A: Explained below

Q: Define Linearly Dependence and give on example

A:

Transformation of Graphs

The word ‘transformation’ means modification. Transformation of the graph of a function is a process by which we modify or change the original graph and make a new graph.

Exponential Functions

The exponential function is a type of mathematical function which is used in real-world contexts. It helps to find out the exponential decay model or exponential growth model, in mathematical models. In this topic, we will understand descriptive rules, concepts, structures, graphs, interpreter series, work formulas, and examples of functions involving exponents.