It would be y = 6x.
Fill in the blanks to complete the main idea and rule. ... It takes as input the number of dollars spent and returns as output the number of miles driven. Write the equation ..... Main idea: When you stretch or compress a function, you change the.
y=2/3cos(1.8b-5.2)+3.9
you cant really simpliffy that expression you need an equation so just write 'cannot simplify' or 'already in simplest form'
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The equation of uncertainty principle is ΔxΔp≥ℏ.
Any vertical line has an undefined slope. The equation of the vertical line is x = a where the x-intercept is a.
The equation of every vertical line is [ X = the value of 'x' where the line crosses the x-axis ].
A vertical line has the equation [ x = a number ]. A horizontal line has the equation [ y = a number ].
x = 1
A vertical line has the equation x = C (a constant value), where y has all values, x has only one value, and the slope is undefined (the run, Δx, is zero, so you cannot divide the rise by the run).
Y = X2 ===== This is a parabolic function because it passes the vertical line test. ( you should know what that test is )
The equation x=c where c is a constant is the equation of a vertical line. It can't be a function but it is linear so the answer is no. For example, the vertical line produced by the linear equation x = 3 does not represent a function. We cannot write this equation so that y is a function of x because the only x-value is 3 and this "maps" to every real-number y.
If a line has an undefined slope, it means it is a vertical line. For a vertical line passing through the point (1, 3), the equation is written in the form ( x = a ), where ( a ) is the x-coordinate of any point on the line. Therefore, the equation of the line would be ( x = 1 ).
To write an equation that includes the keyword "how to write an equation," you can use a variable like x to represent the phrase. For example, the equation could be x "how to write an equation."
write a rule as an equation
To write an equation for an exponential function using the y-intercept and growth factor, start with the general form ( y = ab^x ), where ( a ) represents the y-intercept (the value of ( y ) when ( x = 0 )) and ( b ) is the growth factor (the rate of growth). The y-intercept can be directly substituted for ( a ), giving you ( y = a \cdot b^x ). If you know the growth factor ( b ), simply insert its value along with the y-intercept to form the complete equation.
If a line has an undefined slope, it is vertical. The equation of a vertical line passing through the point (13) is written as ( x = 13 ). This indicates that for all points on the line, the x-coordinate remains constant at 13, while the y-coordinate can take any value.