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suppose x and y are integers with 2x+y=30. Find the minimum value of x^2 +y
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the answer is 29. I just dont understand why
Ever hear of Lagrange multipliers?
no
simple substitution and then find vertex
nope
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\[y=30-2x\]\[ x^2+y =x^2-2x+30\] vertex at 1 \[1^2-2\cdot 1+30=29\]
how did you get x^2+y =x^2-2x+30
replace y with \[y=30-2x=-2x+30\]
ohhh wow okay I understand!
Thank you both @Zarkon @IrishBoy123!!!
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