$$ node number position

$T_{0,1}^0{?}^{\text{t}\text{i}\text{m}\text{e}}(0,1,2,3,4,5,6)$

$T_{0,1,2,3,4,5,6}^0=T_{\text{i}\text{n}\text{i}\text{t}\text{i}\text{a}\text{l}}=100C,T_{}=20C$

We need to reach to $30.$ th ${?}_{th}$ tre from the $0^{th}$ time $($initiol$)$ To do this, we need a code block thot con iterate via Matlab. Con you help us with this issue in detai

Equations:

$T_0^{p+1}=T_0^p+0\mathrm{.}435(2T_1^p-2T_0^p)$

$*T_1^{p+1}=T_1^p+0\mathrm{.}435(T_0^p-2T_1^p+T_2^p)$

$*T_2^{p+1}=T_2^p+0\mathrm{.}435(T_1^p-2T_2^p+T_3^p)$

$*T_3^{p+1}=T_3^p+0\mathrm{.}435(T_2^p-2T_3^p+T_4^p)$

$*\frac{T_4^{p+1}}{p}=T_4^p+0\mathrm{.}435(T_3^p-2T_4^p+T_5^p)$

$*T_5^{p+1}=T_5^p+0\mathrm{.}435(T_4^p-2T_5^p+T_6^p)$

$*T_6^{p+1}=0\mathrm{.}870(T_5^p+1)+0\mathrm{.}087T_6^p$

We need to know and see the temperotures for all $p$ value $($until $p=29)$ for all nodes $(1,2,3,4,5,6)$ Becouse we ore making a toble for thot.