Answer:
L=1.44T
Explanation:
We can determine c by knowing the lenght L and the temperature T which is given. We can determine c:
![L=180=m\cdot{150}+c[/tex}</p><p>[tex]180-m\cdot{150}=c](https://img.qammunity.org/2020/formulas/mathematics/middle-school/v5t2v8yklvzn3z1pew7tcl3xfeqk38gc4a.png)
We can take any point to determine m, we can determine this by the ratio of length to temperature:
![=180/150=1.2](https://img.qammunity.org/2020/formulas/mathematics/middle-school/eycl3tosuq3h1ypjadthqjrx4a9xs4pzjd.png)
We know now that the lenght is 1.2 times the temperature. IF the the temperature is 50, the length is:
![=50x1.2=60](https://img.qammunity.org/2020/formulas/mathematics/middle-school/tav2w1izmtwvjci32o5uplerkw0s7wf7zc.png)
m is the gradient defined as (L2-L1)/(T2-T1) and we have all the terms:
[tex]m=(180-50)/(150-60)=130/90=1.44{tex]
We solve c by L=0:
c = 0