(1 point) Find a polynomial of the form f(x) = ax’ + bx² +cx +d such...
python
the
polynomial equation is Ax^3+Bx^2+Cx+D
b) Evaluating a polynomial derivative numerically For a function f(x), the derivative of the function at a value x can be found by evaluating f(x+2)-(*) and finding the limit as a gets closer and closer to 0. Using the same polynomial as the user entered in part (a), and for the same value of x as entered in part (a), compute the limit numerically. That is, start with an estimate by evaluating** 72 using...
1.) Find the polynomial f(x)= a + bx + cx? which passes through the points (1,9), (2,24), and (3,47).
3
(2) (x)(Ax Bx), (Ex)(Cx Bx), (x)(CXAX) (Ex) (Gx Hx) (3) (Ex)(Gx Fx), (ax)Fx, (Ex) Gx 3x) Fx (4) (x)(Fx Gx)
(2) (x)(Ax Bx), (Ex)(Cx Bx), (x)(CXAX) (Ex) (Gx Hx) (3) (Ex)(Gx Fx), (ax)Fx, (Ex) Gx 3x) Fx (4) (x)(Fx Gx)
show work please
Quir 8(10 points) standard form of quadratic function: f(x)-ax+bx + c Factored fom: Cx)-acx-rx-a) uadratic formula Solive the following equations using any method 2 x-9x+18- 3. 50x2-128 4 2x2-11x+9 0 6. -x2 + 3x + 4 = 0 2x2-2x-1=0
The graph of a function of the form f(x)=ax^2 + bx + c for different values of a, b, and c is given. For the function, find the following. (a) Determine if the discriminant is positive, negative, or zero. (b) Determine if there are 0, 1, or 2 real solutions to f(x)=0. (c) Solve the equation f(x)=0.
(1 point) In this problem you are asked to convert the general standard form of a quadratic polynomial into the completed square form. Suppose f(x) = Ax + Bx+ C where A, B, and C are the coefficients of the quadratic polynomial, and A 0. Thenf can be written as f(x) = a(x - h) + k where = D h = ,and k = Enter your answers as algebraic expressions in A, B, and C. Remember that WeBWorK (and...
MOV AX, O MOV CX, 5 MOV BX, 3 MOV DX, 16 INC BX ADD AX, BX LOOP L1 L1: What is the value of AX, how many cycle is the loop?
Answer based on microprocessor 8086
(10) LEA BX, CX 7. Suppose that (AX)-4AOBH, the content of [1020H] storage unit is 260FH. Try to determine the results of the following instructions. (1) MOV AX, 1020H (AX) (2) XCHG AX, [1020H) ; (AX) (3) MOV AX, [1020H) ;(AX)=- (4) LEA AX, [1020H) ; (AX) 10. Suppose the size of the stack segment is 256 bytes. The starting address of the stack is 1250: 0000H, assuming there are 5 word-sized data in the...
1. (Taylor Polynomial for cos(ax)) For f(x)cos(ar) do the following. (a) Find the Taylor polynomials T(x) about 0 for f(x) for n 1,2,3,4,5 (b) Based on the pattern in part (a), if n is an even number what is the relation between Tn (x) and TR+1()? (c) You might want to approximate cos(az) for all in 0 xS /2 by a Taylor polynomial about 0. Use the Taylor polynomial of order 3 to approximate f(0.25) when a -2, i.e. f(x)...
Find dy/dx of the next relations
Sol: y ylx 1 1-Cx C 2) 1+cx y' (1+cx1-cx a+bx ab 3) y= In Va-bx y's a2-b'x 4) y= atan (t); x = bcor (t) 6) x+2 7) y = 2v+ 45; donde v 52., W sec X 8)4x+3 8xy+e -e+ 8cos[tan(y)] = 0 arcsec (); x = elog2 (Int) 9) y 10) y sen[tan(x )] 11) y = cos[sen' (x)] cot + 4 12) y 13) y = [sec'(secx))P 14) y [Beae...