For ohy a

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter6: Applications Of The Derivative
Section6.4: Related Rates
Problem 1YT: YOUR TURN Suppose x are y are both functions of t and x3+2xy+y2=1. If x=1, y=2, and dxdt=6, then...
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For ohy
• ohy f: [d₂b] → IR and ony n ≥ 1
RIGHT (f. n)-f(x)d₂ ) ≤ / (6-0) ² max 15 (20)
1
=
n
d
a <b
d
| SIMPO (fin) - f(x)dx |
(b-a) 5
180n4 XETaby
max
where RIGHT(fin) is the right hand Riemann sum with n
equal intervale and SIMP(f. n) is approximation of Ĵ f(x)
Using Simpson's rule
with
n equal intervals
Ще
Use α=0,b=2 ohol,
=
f(x) = √5 / € - 2²/
and
hand or by
online calculator?
Compute RIGHT (4)
this by
(iv)
If (V) (x) |
SIMP (₂4).
Using code or
by
Transcribed Image Text:For ohy • ohy f: [d₂b] → IR and ony n ≥ 1 RIGHT (f. n)-f(x)d₂ ) ≤ / (6-0) ² max 15 (20) 1 = n d a <b d | SIMPO (fin) - f(x)dx | (b-a) 5 180n4 XETaby max where RIGHT(fin) is the right hand Riemann sum with n equal intervale and SIMP(f. n) is approximation of Ĵ f(x) Using Simpson's rule with n equal intervals Ще Use α=0,b=2 ohol, = f(x) = √5 / € - 2²/ and hand or by online calculator? Compute RIGHT (4) this by (iv) If (V) (x) | SIMP (₂4). Using code or by
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