Answer:
The gum returns to the wall each time the graph shows a minimum value of 6 (the height of the wall).
Count the number of minimums that occur between x = 0 ft and x = 60 (but omit the first time when x = 0).
The gum returns to the wall 9 times while traveling a distance of 60 feet.
edge2022 answer
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mark brainliest!!
The number of times the graph touches the bottom line is 9.
Step-by-step explanation:
We have been given the function:
y=-cos(x)+7y=−cos(x)+7
We will first graph the given function And since, we have to find number of gums returns to the wall as it travels a distance of 60 feet.
So we will count the number of times the graph touches the bottom line till the point x=60
You can look at the graph attached in the attachment.
The number of times the graph touches the bottom line is 9.
