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In Week 4, practice assignment Q3, after deducing the Area of the field in the form (72L - L^2), the formula to calculate the max area from this equation is given (-b^2/4a + c), why not (-b/2a)?
Malabika Guha Mustafi
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Nov 8, 2020, 5:39:42 AM11/8/20
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to Discussion forum for Mathematics for Data Science I, Sanit arora
Q 3 or 12?
Sanit arora
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Nov 8, 2020, 6:17:50 AM11/8/20
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to Discussion forum for Mathematics for Data Science I, Malabika Guha Mustafi
Sorry, Q12*.
Anand Iyer
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Nov 8, 2020, 6:24:11 AM11/8/20
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to Discussion forum for Mathematics for Data Science I, Sanit arora, Malabika Guha Mustafi
The formula used in the solution is unnecessarily complicated.
Instead do this, Find max.value of l using -b/2a. You'll get l = 36.
Now, substitute l = 36 into the area's equation, 72l - l^2
It will give the same answer, 1296 square metres.
Malabika Guha Mustafi
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Nov 8, 2020, 6:44:43 AM11/8/20
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to Discussion forum for Mathematics for Data Science I, Anand Iyer, Sanit arora, Malabika Guha Mustafi
Exactly.
Malabika Guha Mustafi
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Nov 8, 2020, 7:11:58 AM11/8/20
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to Discussion forum for Mathematics for Data Science I, Malabika Guha Mustafi, Anand Iyer, Sanit arora
We get , y= - square(b)/4a + c ( for maximum value or minimum value after putting x=-b/2a) as follows:-
y= a(xsquare ) + bx+c
= a. square(-b/2a) + b. (-b/2a) +c
=square(b)/4a - square(b)/ 2a + c
= - square(b)/4a + c [ if you can remember , it is direct formula to get maximum/minimum]
Sanit arora
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Nov 8, 2020, 8:08:27 AM11/8/20
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to Discussion forum for Mathematics for Data Science I, Malabika Guha Mustafi, anandd...@gmail.com, Sanit arora