Matching In Exercises 5-8, match the Taylor polynomial approximation of the function
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Calculus
- Let f(x) =x/x + 1 and g(x) =2/x . (a) Find a formula for the composition (f . g)(x). Express the composition in simplied form, i.e. not as a complex fraction. (b) Find the domain of the composite function (f . g)(x)arrow_forward1) Use the key features to sketch the polynomial function. End Behavior: As x → -0o, f(x) → -0 As x → co, f(x) → o Intercepts: x-intercepts: (2, 0), (-2, 0), (5, 0) -2- y-intercept: (0, 7) -3 -2 -2 Increasing/Decreasing: The intervals on which g decreases: (1, 3) -5- The interval on which g increases: (-∞, 1), (3, ∞) -7- Minimum/Maximum: A relative minimum occurs at (3, -4) A relative maximum occurs at (-1, 9)arrow_forwardPlz solve all partsarrow_forward
- 3darrow_forwardNumerical analysis 1arrow_forwardRodic-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_forward
- SW2: The potential across the hygrometer transducer is given as a function of resistance, R. Determine the voltage reading across the hygrometer at R = 22.5 using the fourth order Lagrange polynomial. Find the polynomial of degree four or less that fits the table R (0) 5 10 15 20 25 SUSSOLE Voltage reading (mV) 110.625 240 386.875 555 748.125arrow_forwardDerive a first order formula to approximate f"(x) by using f (x - h), f(x) and f(x + 3h). Write the scheme explicitly and find the order of approximation. A.) f"(x) = S(x-n)+2f(x+3h)-s(x). + 0(h²) h2 B.) f"(x) = 2L(x-h)+f(x+3h)+f(x) + 0(h) 2h2 C.) f"(x) = x-h)=3[(x+3h)+2S (x) + Och?) h2 3/(x-h)+f(x+3h)-4ƒ(x) + Och) D.) f"(x) = 6h2 E.) f"(x) = S(x+3h)-f(x-h)+2/(x) + 0(h) 3h2 |arrow_forwardExplain all partsarrow_forward
- Algebra & Trigonometry with Analytic GeometryAlgebraISBN:9781133382119Author:SwokowskiPublisher:Cengage