0
That refers to the three coordinates in space.
Wiki User
∙ 10y ago
Add your answer:
Earn +20 pts
Intercept form for parabola?
y = a(x-p)(x-q) The x intercepts of this function are (p,0) and (q,0) This form can be derived by factoring the standard form y = ax2 + bx + c or the vertex form y = a(x-h)2 + k
The profit P, in dollars, of selling x widgets and y gadgets is given by the function P(x, y) = 7x 6y. Which corner point of the shaded region will maximize the profit?
15,25
How do you write the point-slope form of the equation of the line?
y-y1=m(x-x1) m is the slope x1 is x of the given point y1 is y of the given point y stays as y x stays as x ex: P(1,2) m=2 y-2=2(x-1)
What is the next letter A Z B Y C X D?
What is the next letter? A Z B Y C X D
What is y x -y?
(y * x) - y = y * (x - 1)
Which orbital has dumbbell shape?
P-orbitals have dumbbell shape.their X & Y orientation is same as the X & Y coordinate axis and that of Z is represented making 45 degree to X and Y
What is the name for p orbitals?
The "names" assigned to p orbitals are x y z so since there are 3 orbitals in the p orbital, _ _ _ x y z similarly for d orbitals there are 5 _ _ _ _ _ x y xy yz xz i tried to label properly, but on a test, that is how they should be labelled.
Which orbitals are dumbell-shaped and are arranged along the x y and z axes?
p Orbitals
What are directional characteristics of p orbitals?
They are like dumbbells, unlike the spherical s orbitals, p orbitals have a definite direction on the x, y, and z axis.
What are a set of orbitals that are dumbbell shape and directly along the y x and z axis?
p orbitals
What do subscripts such as y and xz tell you about atomic orbitals?
they are oriended along the x, y, and z axis(:
What do x y and z refer too in orbitals?
they are used as variables. usually as an identified number.
What is the shape of a 2s orbital?
The 1s is a sphere, crossing all axis of course. all the s orbitals are a sphere. p orbital are opposile nodes on the x, the y, and the z axis.
What is the abscissa of every point on the y-axis?
It's x = 0. Consider a point of the plane, P=(x, y), in cartesian coordinates. If P is a point belonging to x-axis, then P=(x, y=0); if P is a point belonging to y-axis, then P=(x=0, y).
How do you find the area of a rectangle if you are given one side of the rectangle and the perimeter?
Suppose you are given a side X unit and perimeter P units of length.Suppose the other pair of sides are Y units long.Then P = 2*(X+Y) so that Y = (P-2X)/2 or (P/2 - X) units.And so, the area = X*Y = X*(P/2 - X) or XP/2 - X2square units.Suppose you are given a side X unit and perimeter P units of length.Suppose the other pair of sides are Y units long.Then P = 2*(X+Y) so that Y = (P-2X)/2 or (P/2 - X) units.And so, the area = X*Y = X*(P/2 - X) or XP/2 - X2square units.Suppose you are given a side X unit and perimeter P units of length.Suppose the other pair of sides are Y units long.Then P = 2*(X+Y) so that Y = (P-2X)/2 or (P/2 - X) units.And so, the area = X*Y = X*(P/2 - X) or XP/2 - X2square units.Suppose you are given a side X unit and perimeter P units of length.Suppose the other pair of sides are Y units long.Then P = 2*(X+Y) so that Y = (P-2X)/2 or (P/2 - X) units.And so, the area = X*Y = X*(P/2 - X) or XP/2 - X2square units.
If the joint probability distribution of X and Y is given by?
(i) P(X <= 2, Y = 1) = P(X=0, Y=1) + P(X=1, Y=1) + P(X=2, Y=1) = (0+1)/30 + (1+1)/30 + (2+1)/30 = 6/30 = 1/5. (ii) P(X + Y = 4) = P(X=2, Y=2) + P(X=3, Y=1) = (2+2)/30 + (3+1)/30 = 8/30 = 4/15.
What is true when you compare 2p and 3p orbitals?
There always three p orbitals in each energy level. They always have the same general shape, dumbbells pointing along the x, y, z axes. The difference is the "size" - 3p extend further than 2p
