Chapter 4: Q. 7 (page 209)
If a function , whose domain is all real numbers, is even and if is a zero of , then is also a zero.
Short Answer
If a function whose domain is all real numbers, is even and if is a zero of , then is also a zero.
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Chapter 4: Q. 7 (page 209)
If a function , whose domain is all real numbers, is even and if is a zero of , then is also a zero.
If a function whose domain is all real numbers, is even and if is a zero of , then is also a zero.
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Make up a polynomial function that has the following characteristics: crosses the -axis at and , touches the axis at and , and is above the x-axis between and. Give your polynomial function to a fellow classmate and ask for a written critique
In Problems 21–32, determine the maximum number of real zeros that each polynomial function may have. Then list the potential rational zeros of each polynomial function. Do not attempt to find the zeros.
In Problems 21–32, determine the maximum number of real zeros that each polynomial function may have. Then list the potential rational zeros of each polynomial function. Do not attempt to find the zeros.
Analyze each polynomial function using Steps through :
.
In Problems 63–72, find the real solutions of each equation.
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