2. Assume that the sum is fixed at the point (0,0) in the x,y
plane. The path of a comet around the un is given by the equation y
= x2 - 0.5 in astronomical units. (One astronomical unit
is the distance between the sun and the Earth).
a. Use a graphing tool, such as Desmos, to graph the
function.
*I have done the part and got the graph*
b. Find the coordinate of the point where the comet is...
Answer without explain please
Business Intelligence
...................................................................
a.
Refers to a combination of analytical and machine learning
techniques used for drawing inferences and insight out of data
b.
Focuses on using a consistent set of metrics to measure past
performance and inform business planning
c.
Measures and KPIs are commonly defined within the OLAP schema to
enable BI reporting on defined metrics
d.
None of the above
2. The 100-quantiles are called:
a.
quintiles
...
Suppose preferences are monotonic and strictly convex. If the
MRS at the point (6,15) = -9, what could be a possible MRS on the
same IDC at the point (11,11)? Recall that a negative slope becomes
flatter when it is closer to 0.
Three point charges are arranged:
q1 = +2nC at (0,0)
q2 = +4nC at (0, -1)
q3 = -3nC at (3,0)
All distances are in meters.
(a) What is the electric field vector (in unit vector notation) at
point P (3,-1)? Make sure to draw a diagram and show the E
fields.
(b) What is the electric potential at point P?
(c) How much work is required to bring a fourth charge of q4 = +
5nC and place it...
Find the quadratic approximation of the function about a point
(0,0) using second order and third order of Taylor's Series
Expansion for f(x,y)=x^2 + e^siny and then f(x,y)= sin(x+y)+
xe^-y
Draw a convex quadrilateral ABCD, where the diagonals intersect
at point M. Prove: If ABCD is a parallelogram, then M is the
midpoint of each diagonal.
Prove the following using the triangle inequality:
Given a convex quadrilateral, prove that the point determined by
the intersection of the diagonals is the minimum distance point for
the quadrilateral - that is, the point from which the sum of the
distances of the vertices is minimal.
consider space group Fdd2
1) What is point symmetry of an atom located at (0,0,Z)
2) give d-glides coordinates of Fdd2
3) what is multiplicity at a general position on Fdd2
4) Give a possible maximal non-isomorphic subgroup of Fdd2 that
would be considered a translationengleiche group. What is the
crystal system of this subgroup?