teexie395 teexie395
  • 23-05-2023
  • Mathematics
Answered








Find a 7th degree Maclaurin polynomial for f(x) = by dividing the power series for sin(z) by z. T₁(x) = Hint: T should only have 4 terms. Use T7 to estimate the following integral: sin(x) -dz ≈ I



Answer :

Other Questions

+[infinity] x²n+1 9. Given the MacLaurin series sin x = (-1)^ for all x in R, (2n + 1)! n=0 (a) (6 points) find the power series centered at 0 that converges t
Find equations of the normal plane and osculating plane of the curve at the given point. x = sin 2t, y = -cos 2t, z= 4t, (0, 1, 2π)
Determine the absolute 2 max/min of y= (3x ²) (2*) for 0,5≤ x ≤0.5
11. [-/3.33 Points] DETAILS SCALCET8 5.2.009. Use the Midpoint Rule with the given value of n to approximate the integral. Round the answer to four decimal pla
Part 1 Use differentiation and/or integration to express the following function as a power series (centered at x = 0). 1 f(x) = (8 + x)² f(x) = Σ -2 n=0 = Part
1) Determine the absolute max/min of y = (3x ²) (2x) for 0,5≤x≤0.5 THATHAICO A
3) Determine the equation of the tangent to the curve y = 5x at x=4 X ⇒ y = 5 5TX X