The side length of the largest square Jacob could seed if he purchases 5 bags is 70.71feet.
The formula for the area of square is given by,
Area = (side)2 = s2
Where, s = length of the side of a square
Now according to the question we have been given that 1 bag will cover 1000 square feet of lawn.
And Jacob bought 5 of those bags. First we will find how many square feet of lawn can be covered by these 5 bags.
Therefore, 1bag = 1000 sq.ft
5 bag = 5*1000sq.ft
= 5000sq.ft
Thus 5 bags will cover 5000sq.ft of lawn which will be equal to the area of the lawn
That is, Area of the lawn = Area covered by the 5 bags.
Area = 5000sq.ft
Putting the value of area in equation (1) we get,
5000 = s2
Or, s2 = 5000
s = √5000
s = 70.71ft
Hence the side length of the square lawn will be 70.71ft.
Learn more about area of square here : https://brainly.in/question/48541960
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Answer:
m = -6
Step-by-step explanation:
2 (m + 7) = -4 - m
2m + 14 = -4 - m
3m + 14 = -4
3m = -18
m = -6
Hopefully this helps!
Brainliest please?
Subtract 6 from both sides, leaving only 3x on one side and 15 on the other. divide 15 by 3 and get 5 for x. 3(5)+6=21
Answer:
The means is 8.5 The Median is 6
Step-by-step explanation:
1) to find the mean just Simply add all the numbers together and divided by how many numbers that is giving. (Because you are simply finding the average)
9+6+5+3+28+6+4+7=68
68 divided by 8 = 8.5
2) to find the median simply organize the numbers from least to greatest Like this: (3,4,5,6,6,7,9,28) Then keep crossing out from both sides teal you find the middle Number.
If there a odd amount of number the median will be one Number, if even 2 numbers ( if 2 numbers just add them both and divide by 2)
In This Case the Median is 6,6 but Its actually 6 Why (6+6=12) and (12/2=6) so your median is 6.
<em>Hopes This helps!</em>
now, this is pretty much the same as the one before it with Jaime, so I'll do this without much fuss.
recall d = rt.
a = Alfonso's rate
with the wind his speed is a + 5, against it is a - 5, 60 miles with it and 30 miles against it, all in the same time of t hours.
