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Compute the orientation of X intersect Z in the following examples by exhibiting positively oriented bases at every point. [By convention, we orient the three coordinate axes so that the standard basis vectors are positively oriented. Orient the xy plane so that {(1,0,0), (0,1,0)} is positive and the yz plane so that {(0,1,0), (0,01)} is positive. Finally, orient S^1 and S^2 as the boundary of B^2 and B^3 respectively.](a) X = x axis, Z = y axis (in R^2)(b) X = S^1, Z = y axis (in R^2)(c) X = xy-plane, Z = z axis ( in R^3)(d) X = S^2, Z = yz plane (in R^3)(e) X = S^1 in xy plane, Z = yz plane (in R^3)(f) X = xy plane, Z = yz plane (in R^3)(g) X = hyperboloid x^2+y^2-z^2=a^2 with preimage orientation (a>0), Z = xy plane (in R^3)
Find the 98% confidence interval on the proportion of all such gloves that are shorter than 9 inches
The hight of the projectile in feet at time t in seconds is given by: f(t)=-16t^2+bt+c.
Application of algebra to find the weekly revenue - Evaluate the weekly revenue if the price is $8 for each football.
For the pairs of lines defined by the following equations indicate with an "I" if they are identical, a "P" if they are distinct but parallel, an "N" (for "normal") if they are perpendicular, and a "G" (for "general") if they are neither parallel ..
A survey of 1000 registered voters revealed that 450 people would vote for candidate A in an upcoming election. If 220,000 people vote in the election, how many votes would the survey takers predict candidate A should receive?
The following table shows the height of a tree as it ages. In Excel, plot each point on the same graph where the first coordinate is the age of the tree and the second coordinate is the height of the tree
What is the critical path
A square fountain that is 15 feet on each side is surrounded by a walkway that is three feet wide. if the walkway is formed by laying squares that are one yard on each side
1 prove the following vector calculus identity in r3 where f is a twice continuously dierentiable scalar eld and f is a
If a ball is thrown directly upward with a velocity of 48 ft/s, its height (in feet) after t seconds is given by y = 48t - 16t2. What is the maximum height attained by the ball? (Round your answer to the nearest whole number.)
find the limit of the sequence {an} = 3n^2+1/n^2-2. also, does the sequence converge or diverge and why? does the series converge or diverge and why?
Explain the phrase "outside the scope of the model". Why is it dangerous to make predictions outside the scope of the model?
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