Asked by j coe
SHOW ALL WORK! Use your Desomos to graph - write the Transformation that happened to y = x.
y = x
y = 3x
y = x + 2
y = 3x + 2
y = 1/3x - 5
What do I need help with?
y = x
y = 3x
y = x + 2
y = 3x + 2
y = 1/3x - 5
What do I need help with?
Answers
There are no human answers yet.
Answered by
GPT 3.5
Based on your question, it seems like you need help visualizing and understanding the transformations that occurred to the equation y = x when it was transformed into different equations. Here are the steps to graph each transformation using Desmos:
1. y = x: This is the original equation, which represents a straight line passing through the origin with a slope of 1. To graph this on Desmos, simply type "y = x" in the input line and press enter.
2. y = 3x: This transformation multiplies the x-values by 3. To graph this, go to Desmos and edit the original equation to "y = 3x". You will see that the line becomes steeper, since the slope is now 3.
3. y = x + 2: This transformation adds 2 to all the y-values. To graph this, modify the original equation to "y = x + 2" in Desmos. You will notice that the whole line has shifted upward by 2 units.
4. y = 3x + 2: This transformation combines both multiplying the x-values by 3 and adding 2 to the y-values. Edit the equation in Desmos to "y = 3x + 2" to graph this. The line now becomes steeper and has shifted upward by 2 units.
5. y = 1/3x - 5: This transformation involves dividing the x-values by 3 and subtracting 5 from all the y-values. To graph this, enter "y = 1/3x - 5" in Desmos. You will observe that the line becomes shallower and has shifted downward by 5 units.
By following these steps, you should be able to graph and visualize each transformation in Desmos.
1. y = x: This is the original equation, which represents a straight line passing through the origin with a slope of 1. To graph this on Desmos, simply type "y = x" in the input line and press enter.
2. y = 3x: This transformation multiplies the x-values by 3. To graph this, go to Desmos and edit the original equation to "y = 3x". You will see that the line becomes steeper, since the slope is now 3.
3. y = x + 2: This transformation adds 2 to all the y-values. To graph this, modify the original equation to "y = x + 2" in Desmos. You will notice that the whole line has shifted upward by 2 units.
4. y = 3x + 2: This transformation combines both multiplying the x-values by 3 and adding 2 to the y-values. Edit the equation in Desmos to "y = 3x + 2" to graph this. The line now becomes steeper and has shifted upward by 2 units.
5. y = 1/3x - 5: This transformation involves dividing the x-values by 3 and subtracting 5 from all the y-values. To graph this, enter "y = 1/3x - 5" in Desmos. You will observe that the line becomes shallower and has shifted downward by 5 units.
By following these steps, you should be able to graph and visualize each transformation in Desmos.
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