PLEASE HELP

a$.$ Use linear regression to find a relation to forecast$$ Y$,$ which is the quality parameter from the current$$ procedure, using the values from the proposed$$ procedure, X$.$

The forecasting model is given by the equation

Yequals$=$enter your response hereplus$+$enter your response hereX.

$($Enter your responses rounded to three decimal$$ places.$)$

parameter given by the alternative procedure are somewhat different from those given by the current procedure, not because of any inherent errors but because of changes in the nature of the chemical analysis. using both procedures:

Current $($Y$)$ Proposed $($X$)$ Current $($Y$)$ Proposed $($X$)3\mathrm{.}33\mathrm{.}23\mathrm{.}13\mathrm{.}13\mathrm{.}53\mathrm{.}82\mathrm{.}82\mathrm{.}83\mathrm{.}13\mathrm{.}53\mathrm{.}33\mathrm{.}63\mathrm{.}64\mathrm{.}03\mathrm{.}34\mathrm{.}03\mathrm{.}63\mathrm{.}52\mathrm{.}12\mathrm{.}62\mathrm{.}73\mathrm{.}63\mathrm{.}43\mathrm{.}02\mathrm{.}03\mathrm{.}52\mathrm{.}42\mathrm{.}7$

a$.$ Use linear regression to find a relation to forecast Y $,$ which is the quality parameter from the current procedure, using the values from the proposed procedure, X $.$

The forecasting model is given by the equation Y$=+$ X$.($Enter your responses rounded to three decimal places.$)$