Isolate the variable Y by multiplying 1.5 on both sides.
Hope this helps.
頑張って!
Step-by-step explanation:
cost price= 250000
depreciation= 10%
time or years= 2
depreciation price = cost price× depreciation%
2,50,000×10%
2,50,000×10/100
25,000
then 2 years depreciation = 1 year depreciation price ×number of years
25,000× 2
50,000
therefore depreciation price of machine after 2 years is 50,000
Answer:
Step-by-step explanation:
2p = 6 x 4 = 24 in
lateral surface (par) = 24 x 6 = 144 in^2
lateral surface (pyramid) = (24 x 4) / 2 = 48 in^2
lateral surface (total) = 144 + 48 = 192 in^2
The area of the box is
which we want to minimize subject to the constraint .
The Lagrangian is
with critical points where the partial derivatives are 0:
Notice that
Substituting the latter into either or will end up suggesting that is infinite, so we throw out this case.
If , then
We ignore the case where because that would make the volume 0. Then
so we have one critical point at
which give a minimum area of about 1829.41 sq. cm.
521.614, the “and” is your que to out the decimal down!