a train travelling at a speed of 90 km per hour brakes are applied so as to produce a uniform acceleration of -4.5 M per second find how far the train will go before it is brought to rest
Answers
refer to the image attached.
train travells 69.49 m after applying the brake. and stops after 5.55 secs.
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Answer:-
Given that
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find out
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to rest
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormula
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormulaAs per the third equation of motion, v2-u2=2as
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormulaAs per the third equation of motion, v2-u2=2asTherefore,
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormulaAs per the third equation of motion, v2-u2=2asTherefore,The distance travelled by train (s) =(v2-u2)/2a
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormulaAs per the third equation of motion, v2-u2=2asTherefore,The distance travelled by train (s) =(v2-u2)/2aOn substituting the known values we get
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormulaAs per the third equation of motion, v2-u2=2asTherefore,The distance travelled by train (s) =(v2-u2)/2aOn substituting the known values we gets = (02-252)/2(-0.5) meters
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormulaAs per the third equation of motion, v2-u2=2asTherefore,The distance travelled by train (s) =(v2-u2)/2aOn substituting the known values we gets = (02-252)/2(-0.5) meters= 625 meters
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormulaAs per the third equation of motion, v2-u2=2asTherefore,The distance travelled by train (s) =(v2-u2)/2aOn substituting the known values we gets = (02-252)/2(-0.5) meters= 625 metersAnswer
Given thatInitial velocity (u) = 90 km/hour = 25 m.s-1Terminal velocity (v) = 0 m.s-1Acceleration (a) = -0.5 m.s-2Find outHow far the train will go before it is brought to restFormulaAs per the third equation of motion, v2-u2=2asTherefore,The distance travelled by train (s) =(v2-u2)/2aOn substituting the known values we gets = (02-252)/2(-0.5) meters= 625 metersAnswerThe train must travel 625 meters at an acceleration of -0.5 ms-2 before it reaches the rest position.