Answer:
Bushes cost $28
Step-by-step explanation:
WE have:-
4*63 + 13b = 616 where b = cost of one bush.
252 + 13b = 616
13b = 616 - 252 = 364
b = 364/13
b = 28 (answer)
Based on the total cost of both bushes and trees and the quantity sold of each, the relevant equation is 13x + 4y = 616.
If the trees cost $63, the bushes cost $28.
The total cost of both the bushes and the trees is $616. To find this cost, use the formula:
= (Number of trees sold x Cost of trees) + (Number of bushes sold x Cost of bushes)
Assuming the number of bushes sold is x and the number of trees is y, equation is:
Total cost = (Number of trees sold x Cost of trees) + (Number of bushes sold x Cost of bushes)
616 = 13x + 4y
If trees (y) = $63, bushes would be:
616 = 13x + 4 x 63
616 = 13x + 252
13x = 616 - 252
x = 364 / 13
x = $28 per bush
In conclusion, the bush costs $28 and the equation to find this is 13x + 4y = 616.
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