or

$q=m\ast Cs\ast ({T}_{f}-{T}_{i})$

Solve for ${T}_{f}$.

Lillie Pittman
2022-07-31
Answered

$q=m\ast Cs\ast \mathrm{\u25b3}T$

or

$q=m\ast Cs\ast ({T}_{f}-{T}_{i})$

Solve for ${T}_{f}$.

or

$q=m\ast Cs\ast ({T}_{f}-{T}_{i})$

Solve for ${T}_{f}$.

You can still ask an expert for help

uavklarajo

Answered 2022-08-01
Author has **17** answers

$q=mCs({T}_{f}-{T}_{i})$

Divide by mCs and you get the following

$\frac{q}{mCs}={T}_{f}-{T}_{i}$

Add initial T (subscript "i") to both sides and you get

$\frac{q}{mCs}+{T}_{i}={T}_{f}$

Divide by mCs and you get the following

$\frac{q}{mCs}={T}_{f}-{T}_{i}$

Add initial T (subscript "i") to both sides and you get

$\frac{q}{mCs}+{T}_{i}={T}_{f}$

Quessyrutty6w

Answered 2022-08-02
Author has **3** answers

$q=m\ast Cs\ast ({T}_{f}-{T}_{i})$

so ${T}_{f}-{T}_{i}=q/m\ast Cs$

${T}_{f}={T}_{i}+q/m\ast Cs$

so ${T}_{f}-{T}_{i}=q/m\ast Cs$

${T}_{f}={T}_{i}+q/m\ast Cs$

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