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Answer :
Final answer:
By calculating the difference in current heights and rates of growth, we find that Malcolm's two trees will be the same height in 9 months.
Explanation:
In Malcolm's yard, the first tree is 50 inches tall and grows at a rate of 2 inches per month. The second tree is 59 inches tall and grows at a rate of 1 inch per month. We need to calculate the difference in height and growth rate to find out when both trees will be the same height.
The second tree is 9 inches taller than the first (59 inches - 50 inches). The first tree grows 1 inch more each month than the second tree (2 inches/month - 1 inch/month). Thus, it would take nine months (9 inches/ 1 inch per month) for the first tree to catch up to the second tree in height. Therefore, in 9 months, both trees will be the same height.
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Rewritten by : Barada
First make an equation for first tree
Y=2x+50
Then second tree
Y=1x+59
Then put them equal to eachother
2x+50=1x+59
Solve by subtracting 1x and then subtracting 50
Answer= x=9
9 months
Y=2x+50
Then second tree
Y=1x+59
Then put them equal to eachother
2x+50=1x+59
Solve by subtracting 1x and then subtracting 50
Answer= x=9
9 months