well you have to look at the table if it says yx 4 then you have to use any number in the
'x"column and multiply it by the number on the "y"column then add four and check out the difference... do the same with another number and if you have the same difference then is correct.!!! :D
b 21 28 35 42 49
Using your ICE table in doing equilibrium calculations of concentrations in chemistry yields a quadratic function. X = Vot +(1/2)at2 is an equation of kinematics in physics.
To solve a diophantin equation using python, you have to put it into algebraic form. Then you find out if A and B have a common factor. If they have a common factor, then you simplify the equation. You then build a three row table and build the table.
For a linear I can see no advantage in the table method.
By providing multiple answers to the same equation using different variables..
b 21 28 35 42 49
Using your ICE table in doing equilibrium calculations of concentrations in chemistry yields a quadratic function. X = Vot +(1/2)at2 is an equation of kinematics in physics.
To solve a diophantin equation using python, you have to put it into algebraic form. Then you find out if A and B have a common factor. If they have a common factor, then you simplify the equation. You then build a three row table and build the table.
Which of the following is a disadvantage to using equations?
For a linear I can see no advantage in the table method.
To find an equation for a function table, first identify the relationship between the input (x) and output (y) values by observing patterns or changes in the table. Determine if the relationship is linear, quadratic, or follows another pattern. For linear relationships, calculate the slope using the change in y over the change in x, and then use a point to find the y-intercept. For more complex relationships, try fitting a polynomial or other function type based on the observed values.
n-12+4n++2_3n
using the t-table determine 3 solutions to this equation: y equals 2x
Using the line of best fit, yes.
To derive a quadratic function using a table of values, first, identify the x and y values from the table. Next, calculate the first differences (the differences between consecutive y-values) and then the second differences (the differences of the first differences). If the second differences are constant, this indicates a quadratic relationship. Finally, use the values and the standard form of a quadratic equation (y = ax^2 + bx + c) to solve for the coefficients (a), (b), and (c) using a system of equations based on the points from the table.
If the domain is infinite, it is not possible to list the function.
If it is a linear function, it is quite easy to solve the equation explicitly, using standard methods of equation-solving. For example, if you have "y" as a function of "x", you would have to solve the variable for "x".