Runway length required for landing at sea level in standard atmospheric condition is 2100 m. Runway length required for take off at a level site at sea level in standard atmospheric condition is 2500 m. Aerodrome elevation is 200 m and reference temperature is 24°C. Temperature in the standard atmosphere for 200 m is 15°C and runway slope is 0.5%. Determine the length of the runway after applying correction to runway length.

At sea level airplane rate of climb is 1000ft per min. It s absolute ceiling is 15,000ft. How long will it take to c limb to 7000ft altitude? A 565.7 sec 9.5 sec 8.5 sec D 515.7 sec

1. Determine the elevation at each station. STATION BS HI FS BM1 1.285 TP1 2.314 2.345 TP2 1.562 1.301 TP3 2.721 2.380 TP4 0.895 1.789 TP5 2.645 2.456 TP6 3.115 0.764 TP7 0.865 1.897 BM2 1.239 2.987 TP9 2.413 2.309 TP10 1.234 1.506 TP11 2.345 2.908 TP12 3.456 2.113 TP13 1.654 2.222 TP14 2.321 1.559 TP15 0.789 2.727 TP16 0.456 3.408 TP17 0.223 2.322 TP18 1.546 1.110 BM3 0.557 2.101 TP19 1.353 2.131 TP20 2.458 2.358 TP21 2.221 1.424 TP22 3.105 1.588 TP23 0.557 0.898 TP24 3.455 1.231 TP25 2.626 2.358 TP26 1.325 1.357 TP27 0.898 3.264 BM4 0.566 2.565 TP28 2.356 1.543 TP29 1.259 1.553 TP30 1.110 2.598 TP31 2.369 2.015 TP32 3.122 1.567 TP33 0.897 3.011 TP34 1.335 2.234 TP35 2.131 1.353 BM5 1.357 ELEVATION 445.544 M

00 350. 6028mm 2.) 1-400 00 5025mm 00000 775 75 600 700 fc' = 27 MPa M₁ = 60 KN M M₂ = 200 KN M Compute WSD! fc' = 30 MPa M₁ = 40 KN M 1 M₂ = 500 KN M Compute WSD!

Navigation A privately owned yacht leaves a dockin Myrtle Beach, South Carolina, and heads towardFreeport in the Bahamas at a bearing of S 1.4° E.The yacht averages a speed of 20 knots over the428-nautical-mile trip.(a) How long will it take the yacht to make the trip?(b) How far east and south is the yacht after 12 hours?(c) A plane leaves Myrtle Beach to fly to Freeport. Atwhat bearing should it travel?

Utilice el método del trabajo virtual para determinar la deflexión horizontal en el punto A y la de flexión vertical en el punto B en el marco mostrado. I= .0005040 m^4 E=200 Gpa.

Problem 2: Inputs: ● A = (3, 3) ft B = (9, 12) ft C=(3, 1) ft D = (9, 6) ft y Compute the centroid of the shaded region. For this problem, you must use the tabular approach, and you must use the shapes shown below. a) Computex using the tabular method b) Compute y using the tabular method same as previous problem same as previous problem A same as previous problem same as previous problem C Positive Shapes Horizontal from "A" These are the three shapes you must use in your solution. There are obviously many different shapes you could use, but you are required to use these so everyone is on the same page from a grading point of view. 2 B D Location of "D" depends on inputs y X A A C Negative Shape y Connect "C" to "D" B D B Height depends on inputs D X X

3. Derive the operational Green-Ampt equation, + K sat F(t)-F(tp) _ \Vƒ\(0−0;) F(tp)+|wf|(-0₁) F(t)+|vf|(0-0₁) K sat t = and from the following two equations, f(t)=-Ksat 1+ Koal (1+1 M ₁ | (0-0₁) F(t) - f(t) = In dF (t) dt = tststw V s where to represents the time of ponding, t represents the total time specified, and -In (a.x+b)) 2 the effective tension at the wetting front. The meanings of the rest of symbols are the same as those defined in class. (Hint: Begin by inverting both sides of the equation, then x. dx X b separate variables and integrate. Also, S a.x+b a a +tp is

Two planes leave the same airport. The first plane leaves at 4:45 pm and averages 464 mph at a bearing of s65° E. The second plane leaves at 5:00 pm and averages 412 mph at a bearing of N15°W. How far apart are the planes at 6:15 pm, and what is the bearing from the first plane to the second plane at that time? *Please circle how far apart the planes will be at 6:15, and on another line please circle what the bearing will be from the first plane to the second plane at that time.   A helicopter is on a path directly overhead line AB  when it is simultaneously observed from locations A and B separated by 300ft. The angle of elevation from A is 43°34′and the angle of elevation from B is 30°9′. What is the distance from each location to the helicopter, and how high is the helicopter from the ground at the moment of observation? *Please circle the answer for the distance from A to the helicopter , the distance from B to the helicopter, and the answer for how high the helicopter will be from…

1. Solve for the elevation at BM2 Station BS FS Elevation BM1 12.2 100m TP1 10.6 5.66 TP2 14.8 7.42 TP3 18.210.66 TP4 10.5 6.84 TP5 12.6 12.2 TP6 7.86 10.1 BM2 7.52 ??