The answer sheet has two pages.it is the first pagesecond/last page
Let x,y,zϵB, where B is a Boolean algebra. Simplify (x∧y)∨(x^'∧y∧z^')∨(y∧z) As much as possible.
2. For the function y=2(x - 2)/2, where I > 2, find and simplify (a) an expression for the curvature p and evaluate it at the point i=5. (b) the rate of change of p at the point I = 2.
Find the derivative of the function. F(x) = x – 5x V x √x (a) Simplify the function to the point where you will not need the Product or Quotient Rule (b) Use the part a), find the derivative of the function. F'(x) =
Simplify the following Boolean Expression if possible to the minimum number of operators (+,x): Y = (A' + D) x ((B x C) + D')
Find all points (x,y) where f(x,y) has a possible relative maximum or minimum. f(x,y) = 9X4 – 12xy + 2y2 - 4 What are all the possible points? (Type an ordered pair. Use a comma to separate answers as needed.)
Problem V: Given v(x) = Sandw (x) = 10x + 3, find (vow)(x) and simplify. Question 5
In each case, multiply out to obtain a sum of products: (Simplify where possible) (a) (A’+B’+C +D’)(E+C+D+A+B)(D+B+C)(C+A’)(A+D) (b) (X+Y+Z)(Y+X+W’+Z’)(Z’+X’+W)(Y’+X’)(W’+X)
fg-h)-f(x) Find the difference quotient , where h # 0, for the function below. Simplify your answer as much as possible. f(x + h) -fx) ク
Find all points (x,y) where f(x,y) has a possible relative maximum or minimum f(x,y) = 2x3 + 2y2 - 24x - By Using only the first-derivative test for functions of two variables, find all the points that are possibly a relative maximum or a relative minimum (Type an ordered pair. Type an exact answer. Use a comma to separate answers as needed)
Step by step solution please. Thank you. Find T(v) where T(x, y,z)-(x-y.y-z and v (1,7,3) by using the matrix relative to B-((.L).(0.L.o).(0.Ld02).(11) Find T(v) where T(x, y,z)-(x-y.y-z and v (1,7,3) by using the matrix relative to B-((.L).(0.L.o).(0.Ld02).(11)