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Model distillation column with hold up taking necessary valid assumptions?


Model stripping section of an ideal binary distillation column taking valid assumptions

A-3: Write a function that takes an array of integers as input and prints the second-maximum difference between any two elements from an array.






Example:





int arr[]={14, 12, 70, 15, 95, 65, 22, 30};





First max-difference = 95-12=83





Second max-difference = 95 -14 = 81





So output should be 81

find inverse z transform by Matlab code.

F=z^2+(2z-5)/3z^4-z^3+8z^2+(z-5);


find inverse z transform by matlab code.

F=z^2+(2z-5)/3z^4-z^3+8z^2+(z-5);


y (n)=x (n+4) is stable or unstable output by matlab code.


The system will determine the speed depending ambient temperature. The display should show the current temperature and fan speed. Design a Subsystems where the switchedmode power supply Unit (Analog): This will supply the required DC power for all sub-systems. • • Input: 20 +/- 4 VDC (i.e. 16v <= input voltage <= 24v DC) Output : 5VDC @ 500mA max. • No more than 10% change in voltage over entire range of input voltage and load conditions. The power supply must be REGULATED, ie. the voltage maintained without human intervention. Ripple output voltage of 10% means 4.5v <= output voltage <= 5.5v DC @ 0.5A or 500mA max. • Min. 80% efficiency at full load. • Variable voltage mode: adjust from 0 to 5V. • Short circuit/overcurrent protection. • No SMPS “on-a-chip” solutions. Build from first principles.

Compute the angles COD, EOF, GOH, ZOY and XOW from the following set of lines whose magnetic bearings are:



1. OC, N34° 14'E and OD, N53°22'W



2. OE, S15°04'E and OF, S36°00'W



3. OG, N70°15'W and OH, S52°05'W



4. OZ, SO° 59'W and OY, S7°55'E



5. OX, S45°10'W and OW, DUE WEST



6. OR, N54 14'W and OS, N13°22'E



7. OT, N15°04'E and OU, N36°59′W



8. OV, N50°15'W and OW, S53°05'W



9. OX, S80°59'W and OY, S17°55'E



10 OJ, N45 10'E and OK, DUE NORTH

Convert the following azimuths to equivalent bearings.



1. Azim of Line CD = 270'00"



2. Azim, of Line DE = 228 15'



3. Azim, of Line EF = 135'00'



4. Azim, of Line DE=0⁰



5 Azim, of Line EF = 357'59"



6. Azim, of Line CD=70"30"



7. Azim, of Line DE-90°



8. Azim, of Line EF = 135°00'



9. Azim, of Line DE = 200'09'



10.Azim, of Line EF = 37'19'

Convert the following azimuths to equivalent bearings.




Azim of Line CD = 270'00"