1. Graph and answer the following. ) f(x) = -x²(x+ 3)³(x² – 36) Is it a function: Yes No 10 Domain: Range: Root(s) & Multiplicities: -10 4 6 4 4 32 -1 y-intercept: Leading Term: End behavior: x> - 00 个个

Q: S 2x2 + 3x – 3 if x -1 1) Complete an Xy-chart for each piece of the given function. Be sure to use…

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Q: For the following function:   A)  Evaluate it at 2, -2, and t+3   B)  Find the y-intercept.   C)…

A: given f (x) = 3 - square root(2x+5)

Q: 4. Domain: 4 -4-20 Range: Function? -2- y 2 4 X

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Q: (x² +3x – 4)(x² –9) h: y=- (x* +x-12)(x+3)

A: The function is  y=(x2+3x-4)(x2-9)(x2+x-12)(x+3)

Q: Given the function in the image attatched please find the following values:  A. G(2) B. G(6) C. G…

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Q: A scientist is working with a radioactive element Radon. The number of atoms every minute is…

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Q: Find the x-intercept(s) of the following function. f(x)=x² - 4x +3 Give your answer as ordered pairs…

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Q: 7. Plot the graph of the following functions. x-3 a) y = x+2 b) y = (x+2)(10x-30) 5x-15

A: 7) (a) Given function is the following :                  , Noted that curve passes through and  .…

Q: B. INSTRUCTION: Graph the following piece-wise function 1. r(x) = (x - 1, - Isıs, x< - 1

A: 1) f(x) = x -1      x-1 =0,      x=1

Q: х + 40, where 4 b. The temperature (in degrees Fahrenheit) can be approximated by the function c(x)…

A: For a function, y=f(x) , x is the independent variable and y is the dependent variable . Consider…

Q: Identify the key features for the following function:  h(x) = 2x2 + 16x + 30

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Q: Apply the properties of functions to correctly determine and interpret the break-even point in the…

A: Calculation of above requirement are as follows.

Q: Identify the zeros for the function and sketch a graph: y = 3x(x + 9)(x – 1)

A: Given y=3x(x+9)(x-1)

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.