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Find the extreme values ofΒ z

Β on the surfaceΒ 2x

2

+3y

2

+z

2

βˆ’12xy+4xz=35



The joint probability density function of 𝑋 and π‘Œ is given by 𝑓(π‘₯, 𝑦) = { π‘₯ + 𝑦 3 0 ≀ π‘₯ ≀ 1, 0 ≀ 𝑦 ≀ 2 0 π‘’π‘™π‘ π‘’π‘€β„Žπ‘’π‘Ÿπ‘’ Find the two lines of regression.


The joint probability density function of 𝑋 and π‘Œ is given by


𝑓(π‘₯, 𝑦) = {


π‘₯ + 𝑦


3


0 ≀ π‘₯ ≀ 1, 0 ≀ 𝑦 ≀ 2


0 π‘’π‘™π‘ π‘’π‘€β„Žπ‘’π‘Ÿπ‘’


Find the two lines of regression.


Determine values of the constants A and B such that an = An + B is a solution of


recurrence relation an = 2anβˆ’1 + n + 5. Hence, find the solution of this recurrence


relation with a0 = 4.

A manufacturing process costs RM 6500 to set up for one year’s use. If items cost RM 85 each to produce and other costs amount to 3.5 x2, where x is the production in hundreds, find the level of production that will minimize the cost per item over the year. What will the total cost amount to at this level of production?

Solve the following differential equations in series.

xΒ²dΒ²y/dx + xdy/dx +(xΒ²-4)y=0


Show that a norm on a vector space X is a sublinear functional on X




reduce the following equation onto canonical form

ux+2xyuy=x


Apply separation of variable to solve

x2uxy+9y2u=0


Solve the Cauchy Problem,

xux+(x+y)uy=u+1 with u(x,y)=x2 on y=0


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