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ARS MPC SOLUTIONS @UC7C-ER-0aR0zag2eRNonz0Q@youtube.com

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09:29
A venturimeter with 150 mm diameter at inlet and 100 mm at throat is laid with its axis horizontal
10:51
The following data relate to an orifice meter:Diameter of the pipe = 300 mm Diameter of the orifice
14:46
A 150mm X 75mm Venturi meter with a coefficient of discharge 0.98 is to be replaced by an orifice
12:47
Water flows at the rate of 0.147 m³/s through a 150mm diameter orifice inserted in a 300mm diameter
09:13
A cylindrical shell is 400 mm internal diameter and 8 mm thickness and 1 metre long. Find the change
17:03
A car is uniformly accelerated and passes successive kilometre-stones with velocities of 20 km/hour
26:10
A body moves along a straight line and its acceleration 'a' which varies with time 't' is given by
05:02
Given a stream function for a flow field,ψ = 4x - 2y find the velocity components (u and v) and the
07:51
A cantilever of length 3 m is carrying a point load 25 kN at the free end. If the moment of inertia
05:27
Water is flowing through a 100-meter-long pipe with a diameter of 0.2 meters at a flow rate of 0.5
14:09
A beam 3 m long has rectangular section of 80 mm width and 120 mm depth. If the beam is carrying a
21:17
A particle starts from rest to move in a straight line so that its displacement in metres is
05:26
A 3.5 meters long cantilever carries a uniformly distributed load over the entire length. If the
04:42
A rectangular beam 125mm wide is subjected to maximum shear force of 110kN. Find the depth of the
05:03
A beam 3 m long, simply supported at its ends, is carrying a point load at its centre. If the slope
09:20
A flywheel rotates on a fixed axle in a steam engine. The flywheel is rotating at a rate of 600 rpm
40:15
MATHEMATICS (2B)- DIFFERENTIAL EQUATIONS :solve dy/dx= e^x-y + x^2 e^-y
25:51
MATHEMATICS (2B)-INDEFINITE INTEGRALS Evaluate ∫sec^2 x.cosec^2 x dx.
07:33
A beam of length 'l' simply supported at the ends carries a point load 'W' at a distance 'a' from
07:52
A cast iron beam 40 mm wide and 80 mm deep is placed on supports 1.25 metres apart and is subjected
09:10
A steel plate is bent into a circular arc of radius 12 metres. If the plate section be 100 mm wide
25:49
PROPERTIES OF TRIANGLES - PROOFS 93-97: In ABC, show that cot A + cot B + cot C = a² + b²+c²/ 4∆
05:55
What thickness of metal would be required for cast-iron water pipe 90 cm in diameter under a head of
03:18
Calculate the thickness of metal necessary for a cylindrical shell of internal diameter of 80mm to
04:41
In a hollow circular shaft of outer and inner diameters of 20 cm and 10 cm respectively, the shear
04:52
A wooden beam of 100 mm wide and 150 mm deep is simply supported over a span of 4 m. If shear force
05:59
A gas cylinder of internal diameter 1.5 meters is 30mm thick. Find the allowable pressure of the gas
08:55
SHEAR STRESS IN BEAMS: A circular beam of 100 mm diameter is subjected to a shear force of 5 kN.
26:43
CHEMISTRY( STATES OF MATTER):The density of a gas at 27 °C and 1atmospheric pressure is 0.027 g/ml.
16:24
AP -INTERMEDIATE 1A- PROPERTIES OF TRIANGLES - IMPORTANT 7 MARKS QUESTIONS
06:40
PROPERTIES OF TRIANGLES:In ∆ ABC, prove that Cot (A/2)+ cot(B/2) + cot(C/2) = (s^2)/∆
04:52
PROPERTIES OF TRIANGLES: In ∆ABC, Prove that (1/r^2 )+ (1/r1^2)+(1/r2^2)+(1/r3^2) =a²+b²+c²/∆^2
06:58
Problem 4: A pitot-static tube placed in the center of a 300 mm pipe line has one orifice pointing
13:35
DETERMINANTS : Solved Problems
07:48
NEWTON'S LAW'S OF MOTION :A body moving with constant velocity is brought to rest in 0.25s by
06:57
Problem 3: A sub-marine moves horizontally in sea and has its axis 15 m below the free surface of
03:52
Problem 2: A pitot-static tube is used to measure the velocity of water in a pipe. The stagnation
06:41
Find the velocity of the flow of an oil through a pipe, when the difference of mercury level in a
05:01
PROPERTIES OF TRIANGLES: Prove that 1/r = (1/r1) +(1/r2)+(1/r3)
02:35
PROPERTIES OF TRIANGLES :Prove that ∆^2= r.r1.r2.r3
13:02
AP INTERMEDIATE -MATHEMATICS 1A- TRIGONOMETRY important 4 MARKS PROBLEMS
08:44
1)If A+B=π/4, prove that:(1+tanA)(1+tanB)=2 2)If A−B=3π/4, then show that (1−tanA)(1+tanB)=2
17:13
GRAVITATION: ESCAPE VELOCITY AND ORBITAL VELOCITY OBJECTIVE QUESTIONS
11:45
QUADRATIC EQUATIONS: 10 TH CLASS IMPORTANT 1 MARK QUESTIONS
09:42
10TH MATHEMATICS: PROBABILITY IMPORTANT 1 MARK QUESTIONS FOR PUBLIC EXAM 2025
14:57
EXPONENTS AND POWERS (Basic Problems in TELUGU) : PART1 detailed explanation By RAMESH SIR
15:16
EXPONENTS AND POWERS (Basic Problems)- part2 detailed explanation by RAMESH SIR
15:53
EXPONENTS AND POWERS (BASIC PROBLEMS)- detailed explanation by RAMESH SIR
10:39
EXPONENTS AND POWERS:If 3 ^ (x + y) = 27 and 8 ^ (y + 1) = 64 ^ x then 2^2x-y is
09:43
If two liquids are mixed in equal volumes, their resultant density is 5 gr/cc and mixed in equal
04:13
FLUID STATICS:If two liquids of densities 4g/cc and 6 g/cc are mixed in equal volumes. The density
06:47
What will be the solidification time for a 1200 mm diameter and 35 mm thick casting of aluminum if
05:52
MATRICES:Prove that | Adj (adjA)|= |A|^(n-1)^2
03:54
MATRICES: prove that adj(adjA)= |A|^(n-2) .A
03:57
MATRICES: Prove that Adj(kA) = k^(n-1) . adjA
04:55
Calculate the melting efficiency in the case of arc welding of steel with a potential of 20 V and
06:09
Determine the melting efficiency in the case of arc welding of steel with a potential of 22V and
04:01
in an isosceles triangle ABC with AB = AC, BD perpendicular to AC, then prove BD^2 - CD^2= 2CD.AD
07:21
TRIANGLES: In ∆ABC, If angle ABC = 90° and BD perpendicular to AC, then Prove that BD² =AD.DC
04:00
MATRICES: If A is non-singular matrix then prove that |Adj A| = |A|^n-1