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Maximicing Ms:M Happiness, We have a magical M$8$ M factory that produces three lypes of MA M$\text{'}$s: Red, Greer, and Blue. Our goal is to maximize happiness of MSM lowers While adhering to the followine constraints: Color Constraint: The total number of MsM$\text{'}$s frodu:ed carnot oxceed $1000.$ Swevetness Constraint: The tatal sweetness level $($ measured in arbitrary unats$)($annot exceed $2000.$ Define Variables: Xk: Number of red MaVurs producey XC: Number of preen MBM$\text{'}$s prodused, Xeb: Number of bilue M$5$Mrs produced. Objective Functions is to maximise overall happiness: $3xR+2xG+48$ subject to the fallowing constraints: $xB+6+xB5=1000($Color Constraint$)2R+x6+3B8=2000($Sweetness Constraint$)$ The aptimal solution; $xR=300G=400B=300$ Conctusion $50$ maj cai Ma M factary should produce $300$ Red, $400$ Crem, and $300$ Blue to $5$pread maximum hoppiners, "Cin you please help me with this part: tising txceland solver, Plat the number of i$.$erations and the computer exerution lime against the number of cunstraints. Plicase shap pic of solver.$|$ Thanks.

Meximizing M&M Happiness

We have a magical Ms M factory that producti nece types of MBMS$.$ Red, Oreen, and Blve Our boal a to max mize hoppiness of MSM howert whic adherme to the following constraints

Meximiaing MSM Happiness

We Nave a magical Ms M factory that produces three types of MBM$\text{'}$s: Red, Green, and Blue Our goal is to maximize happiness of MSM lovers while adhering to the following constraints:

Color Constraint: The total number of MsM$\text{'}$s produced cannot exceed $1000.$

Sweetness Constraint: The total sweetness level $($measured in arbitrary units$)$ cannot excend $2000.$

Detine Variablex:

Xa: Number of red Masis produced.

X$6$ Number of green MBvs produced

xi: number of blue MsMs; produced.