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Consider the given right triangle with legs of length x cm. and y cm. and angle θ radians. If x is decreasing at the rate of 3 cm/min. and y is increasing at the rate of 4 cm/min., at what rate is angle θ changing when x=5 cm. and y=2 cm. ?


Consider the given right triangle with legs of length x cm. and y cm. and angle θ radians. If x is decreasing at the rate of 3 cm/min. and y is increasing at the rate of 4 cm/min., at what rate is angle θ changing when x=5 cm. and y=2 cm. ?


Consider the sum A inferred by the following:

A = 1 -1/4 + 1/9 - 1/16 + 1/25...


If the 1st term is t1 = 1 and the 2nd term is t2 = -1/4, use MATLAB to determine the sum

of terms at the 57th term (i.e. including the 57th term). Give answer to 4 decimal places. Also, provide MATLAB code.


Determine which of the following functions are of bounded variation on[0,1]

a. f(x)= x^2sin(1/X) if x#0 ,f(0)=0

b. f(x)= √x sinx,if x#0,f(0)=0


Write the polynomial function of minimum degree in standard form with real coefficients whose zeros include 1,1-i ,1=i ?


Let f(x) = x2 and g(x) = x+1

____

x+3

1. Evaluate(f °g)(2)

2. Find formular for (f ° g) (x)


Suppose that f is an odd function with domain R. It is know that f(4) = -5. Find f(-4).


Give an example of a graph in the coordinate plane that is not the graph of a


Q2) give an example of a piece-wise defined function f with domain(infinity, 6) such that f(-5) =4 and f(2) = 3.
A cookie manufacturer guarantees that the cookies will be 100 grams, with an error of at most 2 grams. Write an equation using absolute values and the weight W of a cookie that gives the condition that the cookie meets the guarantee.

Given the function, f(x,y) = x^3 y + 12x^2 - 8y Find all critical points and classify each as a local maximum, local minimum, or neither.


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