By Euler's method the <em>numerical approximate</em> solution of the <em>definite</em> integral is 4.189 648.
<h3>How to estimate a definite integral by numerical methods</h3>
In this problem we must make use of Euler's method to estimate the upper bound of a <em>definite</em> integral. Euler's method is a <em>multi-step</em> method, related to Runge-Kutta methods, used to estimate <em>integral</em> values numerically. By integral theorems of calculus we know that definite integrals are defined as follows:
∫ f(x) dx = F(b) - F(a)     (1) 
The steps of Euler's method are summarized below:
- Define the function seen in the statement by the label f(x₀, y₀).
- Determine the different variables by the following formulas:
 
 xₙ₊₁ = xₙ + (n + 1) · Δx     (2)
 yₙ₊₁ = yₙ + Δx · f(xₙ, yₙ)     (3)
- Find the integral.
The table for x, f(xₙ, yₙ) and y is shown in the image attached below. By direct subtraction we find that the <em>numerical</em> approximation of the <em>definite</em> integral is:
y(4) ≈ 4.189 648 - 0
y(4) ≈ 4.189 648
By Euler's method the <em>numerical approximate</em> solution of the <em>definite</em> integral is 4.189 648.
To learn more on Euler's method: brainly.com/question/16807646
#SPJ1
 
        
             
        
        
        
Hi, it is 245,000 all you have to do is 70000-3000
        
                    
             
        
        
        
Answer:
Yes
Step-by-step explanation:
If the the trapezoid is Isosceles, meaning the legs, or the line segments connecting the bases are equal.
 
        
             
        
        
        
The player that’s further to the hole I’m so sorry if it’s incorrect
        
             
        
        
        
It’s letter B bro because