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Finding a Polynomial
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Trigonometry (MindTap Course List)
- Approximating Zeros In Exercises 71-76, (a) use the zero or root feature of a graphing utility to approximate the zeros of the function accurate to three decimal places, (b) determine the exact value of one of the zeros, and (c) use synthetic division to verify your result from part (b), and then factor the polynomial completely. h(t)=t32t27t+2arrow_forwardWrite a fourth degree polynomial function with real coefficients and the given zeros. i,1iarrow_forwardFinding the Zeros of a Polynomial Function In Exercises 73-78, find all the zeros of the function. When there is an extended list of possible rational zeros, use a graphing utility to graph the function in order to disregard any of the possible rational zeros that are obviously not zeros of the function. fs=2s35s2+12s5arrow_forward
- (4) Find a polynomial that has 1+i and 1- i as zeros.arrow_forwardidentify the remaining zeros explain how you found the remaining zeroarrow_forwardUse a graphing utility to graph the polynomial functions p1(x) = x3 − x + 1 and p2(x) = x3 − x. How many zeros does each function have? Is there a cubic polynomial that has no zeros? Explain.arrow_forward
- Rodic-MAT 117 S: College Algebra (2023 Spri... ||| = O POLYNOMIAL AND RATIONAL FUNCTIONS Identifying polynomial functions For each function, determine whether it is a polynomial function. Function (a) √(x) = 4x²¹ + 1²- -9 3 (b) v(x)=4 (c) h(x)=-2+4√√x (d) u(x)=9x-2x³ Explanation Pig heart transplant: was David Bennett the rig... Check Is the function a polynomial? Yes No O DOD X O O Ś A ALEKS - Savannah Whitten - Learn F7 ▶11 - FB F9 Module 3: Part 2 Draft - Google Docs © 2023 McGraw Hill LLC. All Rights Reserved. Terms of Use | Privacy Center | Accessibility F10 3/5 Savannah V F11 Español ? 2₂ هم 4arrow_forwardError Analysis Describe and resolve two errors that Tonya may have made in finding all the roots of the polynomial function, f(x) = x³ + 3x² + 7x + 5. 8 V+ X 4 -2/0 0 2 4 -4 f -8 X This function has only one real root at x = -1.arrow_forwardf is a polynomial function of degree 4 whose coefficients are real numbers; three of its zeros are 2, 1 + 2i, and 1 - 2i. Explain why the remaining zero must be a real number.arrow_forward
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