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solve the ivp cos(x)yยน + sin(x)y = 2cosยณ(x)sin(x) - 1; y(pi/4) =3/2, 0<x<pi/2

y=(x-1)โˆšxยฒ-2x+2

The average cost per household of owning a brand new car is Php 5,000. Suppose that we randomly selected 40 households, determine the probability that the sample mean for these 40 households is more than Php 5,350. Assume that the variable is normally distributed and the standard deviation is Php 1,230.

WHAT IS THE STANDARD ERROR OF THE MEAN ?


If (๐‘ฅ, ๐‘ฆ, ๐‘ง) =๐‘‹๏ปฟ^ 2 ๐‘Œ โˆ’ 2 ๐‘Œ๏ปฟ^ 2๐‘๏ปฟ ^3๏ปฟ, find โˆ‡๐‘“ at the point (1, โˆ’1,2)


Consider the set V = R 2 . For (x1, y1),(x2, y2) โˆˆ R 2 and c โˆˆ R, define the following operations:

I. (x1, y1) + (x2, y2) = (0, y1 + y2)

II. c(x1, y1) = (0, cy1)

Is the subset a vector of R2. If not prove the axioms that makes it false.Also prove those axioms that are true.


find the value of b for which the given equation is exact, and then solve it using that value of b


(xy^(2)+bx^(2)y)dx+(x+y)x^(2)dy=0


A trapezoid has an area of 36 sq. m and an altitude of 2m. Its two bases have ratio of 4:5. Find the perimeter of the trapezoid. Find the percentage increase in the volume if its edge is increased by 1%


Find the square root of โˆ’5 โˆ’ 12๐‘–

Evaluate โˆซf ๐‘œ๐‘ฃ๐‘’๐‘Ÿ ๐‘ where ๐‘“( ๐‘ง )= ๐‘ฅ^2 + ๐‘–๐‘ฆ^2 where c is given by ๐‘ง (๐‘ก )= ๐‘ก^2 + ๐‘–๐‘ก^2, 0 โ‰ค ๐‘ก โ‰ค 1

Show that ๐‘ ๐‘–๐‘›๐‘–๐‘ฆ = ๐‘– ๐‘ ๐‘–๐‘›hy

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