For the following, compute and tabulate R or D, T, L, LC, E, M, PC, PT,...

For the following, compute and tabulate R or D, T, L, LC, E, M, PC, PT, deflection angles, and incremental chords to lay out he circular curves at full stations (100’). Develop and tabulate the curve data, deflection angles, and incremental chords needed to lay out the circular curves at full- station increments using a total station instrument set up at the PC. (Essentially, develop a table similar to Table 24.2.)

1. Highway curve with R = 1200’, I = 30o00’, and PI station = 45 + 50.00’ 2. Highway curve with T = 131.65’, R = 1200’, and PI station = 67 + 50.00’ 3. Highway curve with R = 900 m, I = 12o30’, and PI station = 4+200.600 m 4. Highway curve with R = 550 m, I = 5o00’, and PI station = 3 + 290.600 m

Expert Solution

Ally Wells answered 11 months ago

Compute and tabulate the values for the ∆, T, E, M, LC, Station of the PC...

Compute and tabulate the values for the ∆, T, E, M, LC, Station of the PC and Station of the PT for the following highway curves: 3. Radius of 1650’ and a length of 635.44’, PI = STA 16+20.00’ Include Diagram

1. Compute L, T, E, LC, Δ (delta) and stations of the PC and PT for...

1. Compute L, T, E, LC, Δ (delta) and stations of the PC and PT for the circular curve with the given data of: R= 2200’ and M = 19.5075 and the P.I. station = 28+37.62. Express answers to .01 (ft.). 2. Compute L, T, E, M and Δ (delta) and stations of the and PT for the circular curve with the given data of: R = 2850’ ft. and LC = 985.7122 and the P.C. station = 62+34.17. Express...

Tabulate R, T, L, PC, and PT for the horizontal curve with D = 4o42’21”, I...

Tabulate R, T, L, PC, and PT for the horizontal curve with D = 4o42’21”, I = 40o00’00”, and PI station = 45+50.00 ft. Compute and tabulate curve notes to stake out the alignment from PC to PT at full stations using incremental chord and total chord method.

How to find the unit vectors for the following equation: r(t) = <e^t,2e^-t,2t> A) Compute the...

How to find the unit vectors for the following equation: r(t) = <e^t,2e^-t,2t> A) Compute the unit Tangent Vector, unit Normal Vector, and unit Binomial Vector. B) Find a formula for k, the curvature. C) Find the normal and osculating planes at t=0

Let L be the line parametrically by~r(t) = [1 + 2t,4 +t,2 + 3t] and M...

Let L be the line parametrically by~r(t) = [1 + 2t,4 +t,2 + 3t] and M be the line through the points P= (−5,2,−3) and Q=(1,2,−6). a) The lines L and M intersect; find the point of intersection. b) How many planes contain both lines? c) Give a parametric equation for a plane Π that contains both lines

Show that at every point on the curve r(t) = <(e^(t)cos(t)), (e^(t)sin(t)), e^t> the angle between...

Show that at every point on the curve r(t) = <(e^(t)*cos(t)), (e^(t)*sin(t)), e^t> the angle between the unit tangent vector and the z-axis is the same. Then show that the same result holds true for the unit normal and binormal vectors.

Player 1 chooses T, M, or B. Player 2 chooses L, C, or R. L C...

Player 1 chooses T, M, or B. Player 2 chooses L, C, or R. L C R T 0, 1 -1, 1 1, 0 M 1, 3 0, 1 2, 2 B 0, 1 0, 1 3, 1 (a) Find all strictly dominated strategies for Player 1. You should state what strategy strictly dominates them. (b) Find all weakly dominated strategies for Player 2. You should state what strategy weakly dominates them. (c) Is there any weakly dominant strategy for player...

The following scrabble tiles are poured out and then randomly arranged. E L E E M...

The following scrabble tiles are poured out and then randomly arranged. E L E E M M O S Y N L G S S What is the probability that all S tiles are adjacent in your arrangement? b) Eight students are randomly seated in a row. Two students Bert and Ernie hate each other and there must be at least 3 people between them or they will get into a fight. What is the probability a fight is avoided?

(1 point) For the given position vectors r(t)r(t) compute the unit tangent vector T(t)T(t) for the...

(1 point) For the given position vectors r(t)r(t) compute the unit tangent vector T(t)T(t) for the given value of tt . A) Let r(t)=〈cos5t,sin5t〉 Then T(π4)〈 B) Let r(t)=〈t^2,t^3〉 Then T(4)=〈 C) Let r(t)=e^(5t)i+e^(−4t)j+tk Then T(−5)=

Using the budget constraint, PC=WT-l, where C is consumption and l is leisure and T is...

Using the budget constraint, PC=WT-l, where C is consumption and l is leisure and T is total time, show that a cultural constraint or government requirement to work 8 hours per day will tend to make total satisfaction in society lower than it could be if there is no restriction on the number of hours a worker chooses to work.

Question