Use Euler's method with step size 0.5 to compute the approximate y-values y1, y2, y3 and y4 of the solution of the initial-value problem y' = y − 3x, y(4) = 0.

3 answers

the function g(x)=x^2+5x, x>=p is one to one. find the least value of p, the range of g, sketch the graph of this function.
g(x) = (x + 5/2)^2 - 25/4
p = -25/4

there are Euler's method calculators online.
i had figured it out before actually, and had posted saying that, so not sure why my comment about figuring it out isn't there.
Similar Questions
    1. answers icon 1 answer
  1. Given the differential equation:dy/dx = y(1+x), y(0)=1, Use Euler's method with step size .1 to approximate y(.3). y' = y(1+x),
    1. answers icon 0 answers
  2. Given the differential equation:dy/dx = y(1+x), y(0)=1, Use Euler's method with step size .1 to approximate y(.3). y' = y(1+x),
    1. answers icon 0 answers
  3. Given the differential equation:dy/dx = y(1+x), y(0)=1, Use Euler's method with step size .1 to approximate y(.3). y' = y(1+x),
    1. answers icon 0 answers
more similar questions