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What else can I help you with?
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)
What does y mean in algebra?
y axis ___________________________________ The letters X, Y and Z often refer to unknown or "variable" quantities, and the purpose of solving the algebra problem is to determine the precise value of these variables.
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 a set of orbitals that are dumbbell shape and directly along the y x and z axis?
p orbitals
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 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 do x y and z refer too in orbitals?
they are used as variables. usually as an identified number.
How many p orbitals exist for an atom with principal quantum number n equals 2?
There are a total of three p orbitals for an atom with principal quantum number n = 2: px, py, and pz. These orbitals are oriented along the x, y, and z axes.
How do p orbitals at the same energy level differ from one another?
P orbitals at the same energy level have the same energy but differ in their spatial orientation. There are three p orbitals at each energy level (labeled as px, py, pz) that are oriented along the x, y, and z-axes, respectively. These orbitals have the same energy, but they have different spatial shapes and orientations.
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).
What do subscripts such as y and xz tell you about atomic orbitals?
Subscripts such as y and xz in atomic orbitals indicate the orientation of the orbital in space. They correspond to the orientation of the lobes or regions of high electron density around the nucleus along different axes in three-dimensional space. The specific subscripts provide information about the spatial distribution and symmetry of the orbital.
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.
The shape of the p subshell is predicted to be?
The shape of the p subshell is predicted to be dumbbell or peanut-shaped. It is composed of three p orbitals, each oriented along one of the three coordinate axes (x, y, z). These orbitals have two lobes of electron density with a node at the center.
