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The change in kinetic energy (in joules) as a horse accelerates from canter to gallop is found using the expression 1/2 times 350 times (12 2 Minus 6 2

User ThanaDaray
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1 Answer

2 votes

Answer:


\mathtt{\Delta K.E = 10500 \ J}

Explanation:

Given that:

the expression for the change in kinetic energy =
(1)/(2) * 350 * ( 122 -62)

Recall that

Kinetic energy K.E =
(1)/(2)mv^2

where,

m = mass of the horse

v = velocity of the horse

The change in kinetic energy between two instant times can be expressed by the relation


\Delta K.E = K.E_2 - K.E_1


\Delta K.E =(1)/(2)mv^2_2- (1)/(2)mv^2_1


\Delta K.E =(1)/(2)m(v^2_2-v^2_1)

where;

m = 350


v_2 = 122


v_1= 62


\Delta K.E =(1)/(2) * 350 * (122-62)


\Delta K.E =(1)/(2) * 350 * (60)


\Delta K.E = 350 * 30


\mathtt{\Delta K.E = 10500 \ J}

User Idan Dagan
by
4.9k points
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