Question

a V1 (t) = 0.4t³+4t²+3 Eq. 2.4 1 V2 (t) = log (7t)+ln t² Eq. 2.5 V3 (t) = sin² (4t) - 3cos (t) Eq. 2.6 According to (equations 2.4, 2.5, and 2.6), determine the rate of change for each belt with respect to time to find the equation of acceleration for each. b) Use integral methods to find the distance between the first conveyer belt and the third conveyer belt. c) Use integral methods to find: T (t) = 3.4 t? – 15 t? + 8.3 Eq. 3.3

          a
V1 (t) = 0.4t³+4t²+3
Eq. 2.4
1
V2 (t) = log (7t)+ln
t²
Eq. 2.5
V3 (t) = sin² (4t) - 3cos (t)
Eq. 2.6
According to (equations 2.4, 2.5, and 2.6),
determine the rate of change for each belt with
respect to time to find the equation of
acceleration for each.
b) Use integral methods to find the distance
between the first conveyer belt and the third
conveyer belt.
c) Use integral methods to find:
T (t) = 3.4 t? – 15 t? + 8.3
Eq. 3.3

a
V1 (t) = 0.4t³+4t²+3
Eq. 2.4
1
V2 (t) = log (7t)+ln
t²
Eq. 2.5
V3 (t) = sin² (4t) - 3cos (t)
Eq. 2.6
According to (equations 2.4, 2.5, and 2.6),
determine the rate of change for each belt with
respect to time to find the equation of
acceleration for each.
b) Use integral methods to find the distance
between the first conveyer belt and the third
conveyer belt.
c) Use integral methods to find:
T (t) = 3.4 t? – 15 t? + 8.3
Eq. 3.3

Added by Jorge M.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Adi S

02/14/2023

Step 1

To find the rate of change for each belt, we need to take the derivative of each equation with respect to time. For equation 2.4: V1'(t) = d/dt (0.4t^3 + 4t^2 + 3) = 1.2t^2 + 8t For equation 2.5: V'(t) = d/dt (log(7t) + ln) = 1/t For equation Show more…

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V1 (t)=0.4t3+4t2+3 .... Eq. 2.4 V (t)= log (7t)+ln Eq.2.5 V3 (t)= sin2(4t) -3cos (t) .. Eq. 2.6 According to (equations 2.4, 2.5, and 2.6) determine the rate of change for each belt with respect to time to find the equation of acceleration for each b) Use integral methods to find the distance between the first conveyer belt and the third conveyer belt. c) Use integral methods to find: T (t) =3.4 t5 -15 t4 + 8.3 Eq.3.3