To evaluate the integral using the trapezium rule with eight ordinates, we first need to determine the strip width h.
|Mathematics
To evaluate the integral using the trapezium rule with eight ordinates, we first need to determine the strip width h.
ScanSolve AI Answer
Answer
\frac{2x^2 + 3x - 1}{\sqrt{x+2}}$.
To evaluate the integral using the trapezium rule with eight ordinates, we first need to determine the strip width h.
The integral is ∫1.24.4x+22x2+3x−1dx.
Let f(x)=x+22x2+3x−1.
The lower limit is a=1.2 and the upper limit is b=4.4.
The number of ordinates is 8, which means the number of strips n=8−1=7.
Step 1: Calculate the strip width h.
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ScanSolve AI Answer
To evaluate the integral using the trapezium rule with eight ordinates, we first need to determine the strip width h. The integral is _1.2^4.4 (2x^2 + 3x - 1)/(sqrt(x+2)) dx. Let f(x) = (2x^2 + 3x - 1)/(sqrt(x+2)). The lower limit is a = 1.2 and the upper limit is b = 4.4. The number of ordinates is 8, which means the number of strips n = 8 - 1 = 7. Step 1: Calculate the strip width h. h =