snell's answer to Chloe's Secondary 4 E Maths Singapore question.
done
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hope this helps.
Date Posted:
5 years ago
How did px suddenly became this (12-2.4x)
it is not P(x),
it is P'(x), a derivative of P(x).
meaning
differentiate P(x) wrt x
it is P'(x), a derivative of P(x).
meaning
differentiate P(x) wrt x
Ok thanks for your help! Though we do not learn differentiation in sec 4
oh, u dun take AMath?
then to find the max. u hv to follow a tedious method of completing the square to find the max point.
complete the square:
P(x) = -1.2x² + 12x - 5
= -1.2(x²-10x) - 5
= -1.2(x²-10x+25) - 5 +30
= -1.2(x-5)² + 25
this means max pt is at (5, 25).
how?
bcos of (x-5)², we know the x-coordinates of max pt is 5.
[equate x-5=0 => x=5]
then subst. x=5 into P(x):
P(x) = -1.2(5-5)² + 25
= 0 + 25 = 25
max profit P(x) = 25.
and
u r welcome!
then to find the max. u hv to follow a tedious method of completing the square to find the max point.
complete the square:
P(x) = -1.2x² + 12x - 5
= -1.2(x²-10x) - 5
= -1.2(x²-10x+25) - 5 +30
= -1.2(x-5)² + 25
this means max pt is at (5, 25).
how?
bcos of (x-5)², we know the x-coordinates of max pt is 5.
[equate x-5=0 => x=5]
then subst. x=5 into P(x):
P(x) = -1.2(5-5)² + 25
= 0 + 25 = 25
max profit P(x) = 25.
and
u r welcome!
This is what im looking for thank you so much
So the ans would be 25000?
nope. sorry.
the qn asks for quantity of products, i.e. x ;
we found x = 5 ;
so the ans is 5000, bcos the qn states x is in thousands.
leaving this thread now.
any more qns, send to: [email protected]
the qn asks for quantity of products, i.e. x ;
we found x = 5 ;
so the ans is 5000, bcos the qn states x is in thousands.
leaving this thread now.
any more qns, send to: [email protected]