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Answers
Now, when 15 N force is applied on mass ,the acceleration is .
So, we can write:
Now, when a force of 15 N is applies on a mass , the acceleration is .
So, we can write:
Now, both masses are tied together. So total mass of combines system will be:
Now, we are applying 15 N force to this combined mass system. We have to find the acceleration.
Thus, the acceleration when both masses are tied together is
Hope it helps
Purva
Brainly Community
Answer:
The relation between Force, Mass and Acceleration is:
\boxed{F=ma}
F=ma
Now, when 15 N force is applied on mass m_1m
1
,the acceleration is 10 \: m/s^210m/s
2
.
So, we can write:
\begin{lgathered}F = m_1\: a \\ \\ \implies 15 = m_1 \times 10 \\ \\ \implies m_1 = \frac{15}{10} \\ \\ \\ \implies m_1 = \frac{3}{2} \: kg\end{lgathered}
F=m
1
a
⟹15=m
1
×10
⟹m
1
=
10
15
⟹m
1
=
2
3
kg
Now, when a force of 15 N is applies on a mass m_2m
2
, the acceleration is 2 \: m/s^22m/s
2
.
So, we can write:
\begin{lgathered}F = m_2 \: a \\ \\ \implies 15 = m_2 \times 2 \\ \\ \\ \implies m_2 = \frac{15}{2} \: kg\end{lgathered}
F=m
2
a
⟹15=m
2
×2
⟹m
2
=
2
15
kg
Now, both masses are tied together. So total mass of combines system will be:
\begin{lgathered}m = m_1 + m_2 \\ \\ \\ \implies m = \frac{3}{2} + \frac{15}{2} \\ \\ \\ \implies \frac{18}{2} \\ \\ \\ \implies m = 9 \: kg\end{lgathered}
m=m
1
+m
2
⟹m=
2
3
+
2
15
⟹
2
18
⟹m=9kg
Now, we are applying 15 N force to this combined mass system. We have to find the acceleration.
\begin{lgathered}F = ma \\ \\ \\ \implies 15 = 9 \times a \\ \\ \\ \implies a = \frac{15}{9} \\ \\ \\ \implies \boxed{a=\frac{5}{3} \: m/s^2}\end{lgathered}
F=ma
⟹15=9×a
⟹a=
9
15
⟹
a=
3
5
m/s
2
Thus, the acceleration when both masses are tied together is \frac{5}{3} \: m/s^2
3
5
m/s
2
Hope it helps
Purva
Brainly Community