Homework Answers
Mr Omar is a cyclist who is preparing himself for a tounament next month at Kuala Lumpur. The velocity, v), of his c...
Mr Omar is a cyclist who is preparing himself for a tounament next month at Kuala Lumpur. The velocity, v), of his cycling at different time, t, recorded during one of his trainings are shown in Table 3 Table 3: Cyeling Velocities nt Different Times Time (min) 2 3.25 45 6 7 8 9 95 Velocity (m/s) 56 5.5 7 8.5 86 7 7 a) Determine the distance y) in meter travelled by Mr Omar by using the best combination...
Problem Write a Python code to determine the integral for given unequally spaced data. Detailed instructions are as fol...
Problem Write a Python code to determine the integral for given unequally spaced data. Detailed instructions are as follows: 1) If two consecutive segments are of equal length, Simpson's 1/3 rule is applied. If three are equal, the 3/8 rule is used. When adjacent segments are of unequal length, the trapezoidal rule is implemented. 2) Input: A vector of x and a vector of fx) with an arbitrary size 3) Output: The integral Your code will be tested using the...
1) (25 pts) Given the following table of velocity data t (s) v(m/s) a) (6 pts)...
1) (25 pts) Given the following table of velocity data t (s) v(m/s) a) (6 pts) Estimate the position at 2 seconds (use 1/3 Simpson's rule) b) (6 pts) Estimate the acceleration at 2 seconds (use first order centered finite difference) c) (6 pts) Estimate the position at 3 seconds (use 3/8 Simpson's rule ) d) (7 pts) Estimate the acceleration at 3 seconds (use first order centered finite difference) 7 5 0 1 2 3 4 3 3.5 4...
Given the following set of x, y points 2.0 7.5 4.5 7.1 5.5 6.0 7.0 5.9 8.0 4.3 9.5 3.5 11.0 3.2 1...
USE MATLAB ONLY
Given the following set of x, y points 2.0 7.5 4.5 7.1 5.5 6.0 7.0 5.9 8.0 4.3 9.5 3.5 11.0 3.2 12.0 1.1 1) [5 pts] Set up a program that uses a linear interpolation to find a value y in this table when a user entersa another x value and so forth and print a message if the value of x is out of the range of the table value of x. The program asks...
Problem 6. (10 pts) The velocity of an object v(t) at several data points is given...
Problem 6. (10 pts) The velocity of an object v(t) at several data points is given in the table below. t (8) 0 10 20 30 40 v(t) (m/s) 6 26 37 42 44 MORE QUESTIONS ON BACK I (a) Approximate the net distance the object travels between t = 0 and ta 40 using the left rectangle rule with n = 4 rectangles. Include appropriate units for your final answer. (b) Assuming that v'(t) does not change sign, will...
Suppose the velocity V in meters per second) of a runner during the first few seconds of e race is given by t ins 0.5 11.5 2 2.5 V in m/s0 4 8.515.119 25 in the tv endpoint approximation and width 0....
Suppose the velocity V in meters per second) of a runner during the first few seconds of e race is given by t ins 0.5 11.5 2 2.5 V in m/s0 4 8.515.119 25 in the tv endpoint approximation and width 0.5 Plot these points in the plane. Sketch the velccity curve. Estimate the distance traveled by the runner by estimating the area under the velocity curve; use rectangles with heights given by a right endpoint approximation and width plane....
Increasing Velocity V, 0 1 2 3 4 5 6 7 8 The graph a distance...
Increasing Velocity V, 0 1 2 3 4 5 6 7 8 The graph a distance traveled by the car from a time of 1.60 to 3.30 s the speed of a car traveling in a straight line as a function of time. At t 0 s the speed of the car is 2.30 m/s. It accelerates uniformly and reaches a speed of 9.70 m/s in 8.00 s. Calculate Tries 4/6 Previous Tries
Q1 a) Use the following data to find the velocity and acceleration at t=10 seconds: Time,...
Q1 a) Use the following data to find the velocity and acceleration at t=10 seconds: Time, t, s 0 2 4 6 8 10 12 14 16 Position, x, m 0 1.7 2.8 4.3 5.5 6.4 7.5 8.1 8.4 Show proper working with each and every step b) The velocity “v” of a particle at distance “s” from a point on its linear path is given in the following data s(m) 0 2.5 5.0 7.5 10.0 12.5 15.0 17.5...
any help appreciated! especially checking with what i already have for sig figs! (2) Calculate the approximate random error ∆h = (1/2) [h(max) - h(min)], where h(max) and h(min) are the highest and...
any help appreciated! especially
checking with what i already have for sig figs!
(2)
Calculate the approximate random error ∆h
= (1/2) [h(max) - h(min)], where h(max) and h(min) are the highest
and lowest values of h. ∆h refers to the random error in each
measurement of h.
(3)
Calculate the average hav =
(1/8)[h1 + h2 +…+ h8] and the
error in the average ∆hav = ∆h/√8, of the eight trials.
∆hav gives an overall estimate for the random...
2. To graphically represent the value of t, based on your data, consider equation 8: V.(t)...
2. To graphically represent the value of t, based on your data, consider equation 8: V.(t) = Voerc Because RC = t, this is equivalent to Vi(t) = Voez. Taking the natural logarithm of both sides yields In(V.) = (-1)+ + In(Vo) (Recall that In(ex) = x and In(ab) = In(a) + In(b)). Observe that this has the form of a linear equation y = mx + b for which y = ln(Vc), x=t, the slope m= (-), and the...
Mr Omar is a cyclist who is preparing himself for a tounament next month at Kuala Lumpur. The velocity, v), of his cycling at different time, t, recorded during one of his trainings are shown in Table 3 Table 3: Cyeling Velocities nt Different Times Time (min) 2 3.25 45 6 7 8 9 95 Velocity (m/s) 56 5.5 7 8.5 86 7 7 a) Determine the distance y) in meter travelled by Mr Omar by using the best combination...
Problem Write a Python code to determine the integral for given unequally spaced data. Detailed instructions are as follows: 1) If two consecutive segments are of equal length, Simpson's 1/3 rule is applied. If three are equal, the 3/8 rule is used. When adjacent segments are of unequal length, the trapezoidal rule is implemented. 2) Input: A vector of x and a vector of fx) with an arbitrary size 3) Output: The integral Your code will be tested using the...
1) (25 pts) Given the following table of velocity data t (s) v(m/s) a) (6 pts) Estimate the position at 2 seconds (use 1/3 Simpson's rule) b) (6 pts) Estimate the acceleration at 2 seconds (use first order centered finite difference) c) (6 pts) Estimate the position at 3 seconds (use 3/8 Simpson's rule ) d) (7 pts) Estimate the acceleration at 3 seconds (use first order centered finite difference) 7 5 0 1 2 3 4 3 3.5 4...
USE MATLAB ONLY
Given the following set of x, y points 2.0 7.5 4.5 7.1 5.5 6.0 7.0 5.9 8.0 4.3 9.5 3.5 11.0 3.2 12.0 1.1 1) [5 pts] Set up a program that uses a linear interpolation to find a value y in this table when a user entersa another x value and so forth and print a message if the value of x is out of the range of the table value of x. The program asks...
Problem 6. (10 pts) The velocity of an object v(t) at several data points is given in the table below. t (8) 0 10 20 30 40 v(t) (m/s) 6 26 37 42 44 MORE QUESTIONS ON BACK I (a) Approximate the net distance the object travels between t = 0 and ta 40 using the left rectangle rule with n = 4 rectangles. Include appropriate units for your final answer. (b) Assuming that v'(t) does not change sign, will...
Suppose the velocity V in meters per second) of a runner during the first few seconds of e race is given by t ins 0.5 11.5 2 2.5 V in m/s0 4 8.515.119 25 in the tv endpoint approximation and width 0.5 Plot these points in the plane. Sketch the velccity curve. Estimate the distance traveled by the runner by estimating the area under the velocity curve; use rectangles with heights given by a right endpoint approximation and width plane....
Increasing Velocity V, 0 1 2 3 4 5 6 7 8 The graph a distance traveled by the car from a time of 1.60 to 3.30 s the speed of a car traveling in a straight line as a function of time. At t 0 s the speed of the car is 2.30 m/s. It accelerates uniformly and reaches a speed of 9.70 m/s in 8.00 s. Calculate Tries 4/6 Previous Tries
any help appreciated! especially
checking with what i already have for sig figs!
(2)
Calculate the approximate random error ∆h
= (1/2) [h(max) - h(min)], where h(max) and h(min) are the highest
and lowest values of h. ∆h refers to the random error in each
measurement of h.
(3)
Calculate the average hav =
(1/8)[h1 + h2 +…+ h8] and the
error in the average ∆hav = ∆h/√8, of the eight trials.
∆hav gives an overall estimate for the random...
2. To graphically represent the value of t, based on your data, consider equation 8: V.(t) = Voerc Because RC = t, this is equivalent to Vi(t) = Voez. Taking the natural logarithm of both sides yields In(V.) = (-1)+ + In(Vo) (Recall that In(ex) = x and In(ab) = In(a) + In(b)). Observe that this has the form of a linear equation y = mx + b for which y = ln(Vc), x=t, the slope m= (-), and the...
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