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Question: Which of these are equivalence relations on the set of all people?
a) {(x, y) | x and y have the same sign of the zodiac}
b) {(x, y) | x and y were born in the same year}
c) {(x, y) | x and y have been in the same city}
Which would fill both containers all the way.
At the beginning of an experiment, a scientist has 272 grams of radioactive goo. After 180 minutes, her sample has decayed to 17 grams.
Draw a large triangle and within this draw (and shade) a smaller triangle. Triangulate the resulting polygonal flat doughnut. How many triangles do you obtain?
A computer store has 50 printers of which 25 are laser printers and 25 are ink jet printers. If a group of 10 printers is chosen at random from the store, find the mean and variance of the number of ink jet printers.
Two forces of 476 newtons and 271 newtons act at a point. The resultant force is 558 newtons. Find the angle between the forces.
A shop owner's survey shows that 19 out of 25 people entering the shop make a purchase. What percent of the shoppers do not make a purchase?
Find the equation of the plane which is tangent to the graph of f(x, y) = 4 arctan (xy) at the point (x, y) = (1, 1). Find the equation of the tangent plane to x + y + z = exyz at the point (0, 0, 1).
question what type of triangles do you end up with on your trapezoid? be as specific as possible and example we know
Show that both coefficients are identical, and derive their value. Show in general that if m copies of a variable Xj are included in a ridge regression, their coefficients are all the same.
"True/False. If B is similar to a diagonal n*n matrix D with diagonal entries a1 , a2 , ... , an , then det B = a1a2 ... an (prod of diag entries)"
On the other hand, give an example of a metric space in which every Cauchy sequence converges; and then prove this metric space is Cauchy sequence and also converges.
on a centimeter dot array, draw all possible rectangles with an area of 16 sq cm and sides whose lengths are whole centimeters. label the lengths of two adjacent sides of each rectangle.
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