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Let u1 =
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- Use Cramers rule to solve 2x-y+2z=6x-y+z=2x+y+2z=9.arrow_forwardWhich statement is NOT true? When using the conv command, the two polynomials have to be of the same order. When subtracting two polynomials, their coefficients vectors must be the same size. The built-in function polyder can be used to calculate the derivative of a product of two polynomials. When multiplying three or more polynomials, we can use the conv function repeatedly .arrow_forwardLet P0" (x) denote the quadratic polynomial that interpolates the data {(xo, yo), (x1, yı), (x2, y2)}; let P"."(x) denote the quadratic polynomial that interpolates the data {(x1, yı), (x2, y2), (x3, Y3)}. Finally, let P3(x) de- note the cubic polynomial interpolating the data{(xo, yo), (x1, yı), (x2, y2), (x3, y3)}. Show that 14. (a) (x3 – x)P0.2) (x) + (x – xo) P!.3) (x) P3 (x) = (1,3) X3 - Xo How might this be generalized to constructing P(x), interpolating {(xo, yo), (Xn, Yn)}, from interpolation polynomials of degreen – 1? (b) ....arrow_forward
- A (1,3) reflected in the x-axisarrow_forwardExpress the polynomial v=3t2+5t+5 as a linear combination of the polynomials: p1(t)=t2+2t+1, p2(t)=2t2+5t+4, p3(t)=2t2+3t+6. (Any method used is acceptable).arrow_forwardI am resubmitting the same questiion . Please solve the 3rd question . Need help in Linear Algebraarrow_forward
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