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Multiplying by a negative number flips the graph of a function?
Yes it does
How does multiplying the sine function by a number less than zero affect the graph?
The same as multiplying any other function by a negative number - after multiplying, positive numbers will become negative numbers, and vice versa.
when you multiply a function by -1 what is the effect on its graph?
Multiplying a function by -1 will make it a reflection of the original function across the x axis.
When you multiply a function by negative one what is the effect on its graph?
Multiplying a function by negative one reflects its graph across the x-axis. This means that all the y-values of the function are inverted, turning positive values into negative ones and vice versa. Consequently, any point (x, y) on the original graph will be transformed to (x, -y) on the new graph. This reflection alters the orientation of the graph without changing its shape or the x-values.
What happens to the graph when the function is multiplied by a number between 0 and 1?
When a function is multiplied by a number between 0 and 1, the graph of the function is vertically compressed. This means that all the y-values of the function are scaled down, resulting in a graph that appears shorter while maintaining its original shape. The x-intercepts remain unchanged, but the maximum and minimum values of the graph decrease, making the function approach the x-axis more closely without crossing it.
Multiplying by a negative number flips the graph of a function?
Yes it does
Multiplying by a negative number flips the graph of a function over the -axis?
x
What is the effect on a graph when you multiply a function by -1?
When a function is multiplied by -1 its graph is reflected in the x-axis.
How does multiplying the sine function by a number less than zero affect the graph?
The same as multiplying any other function by a negative number - after multiplying, positive numbers will become negative numbers, and vice versa.
Which operation flips the graph of a function over the x-axis?
Multiply by -1
when you multiply a function by -1 what is the effect on its graph?
Multiplying a function by -1 will make it a reflection of the original function across the x axis.
When you multiply a function by negative one what is the effect on its graph?
Multiplying a function by negative one reflects its graph across the x-axis. This means that all the y-values of the function are inverted, turning positive values into negative ones and vice versa. Consequently, any point (x, y) on the original graph will be transformed to (x, -y) on the new graph. This reflection alters the orientation of the graph without changing its shape or the x-values.
What happens to the graph when the function is multiplied by a number greater than 1?
When a function is multiplied by a number greater than 1, the graph of the function is vertically stretched. This means that all the y-values of the function are increased, making the graph rise more steeply compared to the original. Consequently, points on the graph move away from the x-axis, resulting in a steeper appearance without changing the x-intercepts.
What happens to the graph when the function is multiplied by a number between 0 and 1?
When a function is multiplied by a number between 0 and 1, the graph of the function is vertically compressed. This means that all the y-values of the function are scaled down, resulting in a graph that appears shorter while maintaining its original shape. The x-intercepts remain unchanged, but the maximum and minimum values of the graph decrease, making the function approach the x-axis more closely without crossing it.
What is the relationship between a logarithmic function and its corresponding graph in terms of the log n graph?
The relationship between a logarithmic function and its graph is that the graph of a logarithmic function is the inverse of an exponential function. This means that the logarithmic function "undoes" the exponential function, and the graph of the logarithmic function reflects this inverse relationship.
Is a circle graph a function?
No, a circle graph is never a function.
To shift the graph of an equation a certain number of units up you need to that number to from the function's equation?
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