1fuzzybirdow6e0s
05.12.2019 •
Mathematics
Solve the following initial value problems (ivp) using the modified euler’s method with a) the average derivative and b) the derivative at midpoint: 1. dy dx = 4y x , subject to: y(1) = 2 → y(x) = 2x 4 2. dy dx = −2y − x, subject to: y(0) = −1 → y(x) = 2 − 3e −x − 2x integrate over the interval x = [1, 3] for the first ivp and over x = [0, 3] for the second ivp using 4 and 5 intervals. you will use the given true solution to determine the absolute error of the methods.
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Ответ:
The correct answer option is 0.45.
Step-by-step explanation:
Total number of times a coin is tossed = 20
Total number of times the outcome was a H = 9
Total number of times the outcome was a T = 11
To find the experimental probability of getting heads (H), we need to divide the total number of times the outcome was H by the total number of times the coin was tossed.
Experimental probability of getting heads (H) = 9 / 20 = 0.45