6. One business charges $22 per t-shirt that is custom made. %0D%0A%0D%0AAnother business charges $16 per t-shirt plus a $15 set up fee for custom made t-shirts.%0D%0A%0D%0AHow would you transform the first graph to make it become a non proportional graph with the same y-intercept as the second graph?%0D%0A%0D%0A(1 point)%0D%0AResponses%0D%0A%0D%0ARight 4%0D%0ARight 4%0D%0A%0D%0AUp 4%0D%0AUp 4%0D%0A%0D%0AUp 15%0D%0AUp 15%0D%0A%0D%0ADown 4%0D%0ADown 4%0D%0A%0D%0ALeft 15%0D%0ALeft 15%0D%0A%0D%0ADown 15
To transform the first graph to become a non-proportional graph with the same y-intercept as the second graph, you would move the entire graph up by $15.
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I apologize for my mistake. To make the first graph become a non-proportional graph with the same y-intercept as the second graph, you would move the graph down by 15 units.
To transform the first graph to become a non-proportional graph with the same y-intercept as the second graph, we need to make the necessary adjustments.
First, let's consider the y-intercept of the second graph, which is the $15 set up fee. To achieve the same y-intercept, we should add a constant value of $15 to the first graph.
Now, let's focus on the x-axis values in the second graph. It shows the $16 charge per t-shirt. To match this value, we need to divide the x-axis values of the first graph by $16.
Consequently, the transformed steps to make the first graph non-proportional with the same y-intercept as the second graph are as follows:
- Add $15 to the y-values of the first graph.
- Divide the x-values of the first graph by $16.
By performing these steps, we obtain the desired non-proportional graph with a matching y-intercept.
To transform the first graph into a non-proportional graph with the same y-intercept as the second graph, you would need to make changes to the slope and the y-intercept of the first graph.
The first business charges $22 per t-shirt, which means the slope of the graph is $22 per t-shirt. The second business charges $16 per t-shirt plus a $15 set-up fee, so the slope of the graph is $16 per t-shirt.
Since the y-intercepts of both graphs need to be the same, we don't need to make any changes to it.
To transform the first graph to have the same y-intercept as the second graph, you would need to adjust the slope.
In the second graph, we have a $16 per t-shirt slope. To get the slope of the first graph to match, we need to subtract $6 from the original slope of $22:
$22 - $6 = $16
So, to transform the first graph into a non-proportional graph with the same y-intercept as the second graph, you would subtract $6 from each $22 charge of the first graph. This means that for every t-shirt, you would decrease the price by $6.
In terms of a transformation, you could describe this as "Down 6" or "Decrease the price by $6 for each t-shirt."