Volume of a sphere = 4/3*pi*radius3 measured in cubic units
Surface area of a sphere = 4*pi*radius2 measured in square units
To write an equation for a proportional relationship, identify the two variables involved, typically denoted as (y) and (x). The equation can be expressed in the form (y = kx), where (k) is the constant of proportionality that represents the ratio between (y) and (x). Ensure that (k) is determined by using known values of (y) and (x) from the relationship.
answer!The
If it passes through the origin
The answer depends on what relationship - if any - exists between the points in the table. There need not be any relationship.
To determine if the equation represents a function, we need to see if each input ( x ) has a unique output ( y ). In the provided table, there are three values for ( x ): -26, -1, and 9. If each ( x ) corresponds to a single ( y ), then the equation represents a function. However, without knowing the specific relationship or equation that relates ( x ) and ( y ), we can't definitively complete the table or confirm the nature of the relationship.
To write an equation for a proportional relationship, identify the two variables involved, typically denoted as (y) and (x). The equation can be expressed in the form (y = kx), where (k) is the constant of proportionality that represents the ratio between (y) and (x). Ensure that (k) is determined by using known values of (y) and (x) from the relationship.
answer!The
If it passes through the origin
9
The answer depends on what relationship - if any - exists between the points in the table. There need not be any relationship.
x=y
If the number is N, then 3 more is N+3, set equal to 7: N+3=7
xY = 6.
The solutions to the Schrdinger wave equation are called wave functions. They are determined by solving the differential equation that describes the behavior of a quantum system. The wave function represents the probability amplitude of finding a particle at a certain position and time in quantum mechanics.
In the equation i p/a, the variable i represents the quotient of the variables p and a. This means that i is equal to the result of dividing p by a.
To determine if the equation represents a function, we need to see if each input ( x ) has a unique output ( y ). In the provided table, there are three values for ( x ): -26, -1, and 9. If each ( x ) corresponds to a single ( y ), then the equation represents a function. However, without knowing the specific relationship or equation that relates ( x ) and ( y ), we can't definitively complete the table or confirm the nature of the relationship.
A function tries to define these relationsips. It tries to give the relationship a mathematical form. An equation is a mathematical way of looking at the relationship between concepts or items. These concepts or items ar represented by what are called variables.