The block has uniform mass density. The tension at mid-
point of the block is (M = 6 kg)
a 8N
b 14N
c 12N
d 20N
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Answer:
We begin by examining a slightly different problem: similar to this figure but without the string. The motivation is that if (without the string) block A is found to accelerate faster (or exactly as fast) as block B then (returning to the original problem) the tension in the string is trivially zero. In the absence of the string,
a
A
=F
A
/m
A
=3.0m/s2
a
B
=F
B
/m
B
=4.0m/s
2
so the trivial case does not occur. We now (with the string) consider the net force on the system: Ma=F
A
+F
B
=36N. Since M=10kg (the total mass of the system) we obtain a=3.6m/s
2
. The two forces on block A are F
A
and T (in the same direction), so we have
m
A
a=F
A
+T⇒T=2.4N.
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