Science, asked by bijisabu2017, 8 months ago

pls solve this one fast.......​

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Answered by shadowsabers03
6

So we have the equation

\displaystyle\longrightarrow\sf {m_1(T_1-T_0)=m_2(T_0-T_2)\quad\quad\dots(1)}

since the two liquids are of same kind or are of having same specific heat capacity, where,

  • \displaystyle\sf {m_1=} mass of the hotter liquid

  • \displaystyle\sf {m_2=} mass of the colder liquid

  • \displaystyle\sf {T_0=} resulting temperature

  • \displaystyle\sf {T_1=} temperature of the hotter one

  • \displaystyle\sf {T_2=} temperature of the colder one

But here,

\displaystyle\leadsto\sf {m_2=3m_1}

\displaystyle\leadsto\sf {T_0=20^{\circ}}

\displaystyle\leadsto\sf {T_2=10^{\circ}}

Then (1) becomes,

\displaystyle\longrightarrow\sf {m_1(T_1-20^{\circ})=3m_1(20^{\circ}-10^{\circ})}

\displaystyle\longrightarrow\sf {T_1-20^{\circ}=3\times 10^{\circ}}

\displaystyle\longrightarrow\sf {T_1=20^{\circ}+30^{\circ}}

\displaystyle\longrightarrow\sf {\underline {\underline {T_1=50^{\circ}}}}

Answered by AliaAlve20
3

Answer:

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