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The product of two numbers is 4 square root of 3. Find the numbers so that the

sum 𝑆 of the square of one and the cube of the other is as small as

possible


derive a reduction formula for e^(mx)/x^n ,where m and n are constant


derive a reduction formula e^(mx)/x^ndx

Use the exponential series to find an approximation to e-1correct to three significant figures.

Β 


Calculate the area of ​​the region R in the xy plane enclosed in the circumference

x2 + y2= 4, to the right of line x = 1 and above line x =√3y.


Find the volume of the solid bounded by the planes x = y, x + y + z = 4,

y = 0, z = 0.


Determine the location and values of the absolute maximum and absoluteΒ 

minimum for the given function:Β 

𝑓(π‘₯) = (βˆ’π‘₯ + 2)⁴, π‘€β„Žπ‘’π‘Ÿπ‘’ 0 ≀ π‘₯ ≀ 3


Determine the location and values of the absolute maximum and absoluteΒ 

minimum for the given function:Β 

𝑓(π‘₯) = (βˆ’π‘₯ + 2)

ΰ¬Έ

, π‘€β„Žπ‘’π‘Ÿπ‘’ 0 ≀ π‘₯ ≀ 3


(a) Find fx(x,y), fy(x,y), fx(1,3), and fy(-2,4) for the given function. If

𝑧 = 𝑓(π‘₯, 𝑦) = 3π‘₯ΰ¬· 𝑦ଢ βˆ’ π‘₯ΰ¬Ά 𝑦ଷ + 4π‘₯ + 9

(b) A firm estimates that it can sell Q units of its product with an advertising expenditure of x thousand dollars where

𝑄 = 𝑄(π‘₯) = βˆ’π‘₯ΰ¬Ά + 600π‘₯ + 25

i) Over what level of advertising expenditure is the number of units of product sold increasing?

ii) Over what level of advertising expenditure is the number of units of product sold decreasing?Β 

Find the value of a and b if

lim x(1+acosx)-bsinx/ (x^3)=1

xβ†’βˆž


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