Two bodies of masses 0.03 kg, and 0.04 kg,
are tied to the ends of a massless string. This
string passes over the frictionless pulley. The
tension in the string is
Answers
Answered by
0
0.04g−T=0.04a
and
T−0.03g=0.03a
∴0.04g−(0.03a+0.03g)=0.04a
a=1.4
T=0.03×1.4+0.03×9.8
=0.336N
Answered by
1
ANSWER
Fg
2
−Fg
1
=(0.03+0.04)a (0.04kg mass is more likely to fall)
(9.8)(0.04)−(9.8)(0.03)=0.07a
a=1.4m/s
2
for tension:
Fg
2
−T=0.04∗1.4
T=0.336N
ANSWER
Fg
2
−Fg
1
=(0.03+0.04)a (0.04kg mass is more likely to fall)
(9.8)(0.04)−(9.8)(0.03)=0.07a
a=1.4m/s
2
for tension:
Fg
2
−T=0.04∗1.4
T=0.336N
ANSWER
Fg
2
−Fg
1
=(0.03+0.04)a (0.04kg mass is more likely to fall)
(9.8)(0.04)−(9.8)(0.03)=0.07a
a=1.4m/s
2
for tension:
Fg
2
−T=0.04∗1.4
T=0.336N
Fg
2
−Fg
1
=(0.03+0.04)a (0.04kg mass is more likely to fall)
(9.8)(0.04)−(9.8)(0.03)=0.07a
a=1.4m/s
2
for tension:
Fg
2
−T=0.04∗1.4
T=0.336N
ANSWER
Fg
2
−Fg
1
=(0.03+0.04)a (0.04kg mass is more likely to fall)
(9.8)(0.04)−(9.8)(0.03)=0.07a
a=1.4m/s
2
for tension:
Fg
2
−T=0.04∗1.4
T=0.336N
ANSWER
Fg
2
−Fg
1
=(0.03+0.04)a (0.04kg mass is more likely to fall)
(9.8)(0.04)−(9.8)(0.03)=0.07a
a=1.4m/s
2
for tension:
Fg
2
−T=0.04∗1.4
T=0.336N
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