The farmer harvested 5000 bushels of barley from 40 acres. The crop produced an average of how many bushels of barley for each acre?

Answers

Answer 1

Answer: 5000 divided by 40 is 215. Therefore, he produced 215 bushels of barley per acre.

Answer 2

Answer:

Final answer:

To find the average number of bushels of barley per acre, divide the total number of bushels by the number of acres. In this case, the average bushels per acre would be 125 bushels per acre.

Explanation:

To find the average number of bushels of barley per acre, divide the total number of bushels by the number of acres.

Formula: Average bushels per acre = Total bushels / Total acres

In this case, the average bushels per acre would be 5000 bushels / 40 acres = 125 bushels per acre.

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the muffin shop chain of bakeries sold 745,305 muffins last year. write this number in expanded form . PS I know this just to lazy to think today

Answers

700,000 + 40,000 + 5,000 + 300 + 5. HOPE I HELPED!!!

Luke is 5 years younger than 3 times in Sydney's age in the situation what does 3s represnt

Answers

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The number of blueberry muffins that a baker makes each day is 40% of the total number of muffins she makes.Part A:
On Monday the baker makes 36 blueberry muffins. What is the total number of muffins that the baker makes on Monday?

Part B:
On Tuesday, the baker makes a total of 60 muffins. How many blueberry muffins does the baker make on Tuesday?

Once again please answer this question ASAP and please explain! Thanks!

Answers

The baker:

Baked 90 muffins on Monday
Baked 24 Blueberry muffins on Tuesday

On Monday. The baker baked 36 blueberry muffins and this is 40% of the total she makes. Assuming the total is x, the expression would be:

36 = x × 40%

36 = 0.4x

x = 36 / 0.4

= 90 muffins in total

On Tuesday, she makes 60 muffins of which blueberry muffins are 40%:

= 60 × 40%

= 24 blueberry muffins

In conclusion, the Baker baked 90 muffins in total on Monday and 24 blueberry muffins on Tuesday.

Find out more at brainly.com/question/9533548.

Answer:

Part A: 90; Part B: 24.

Step-by-step explanation:

The number of blueberry muffins is 40% of the total number of muffins.

Part A: There are 36 blueberry muffins. This is 40% of the unknown number of muffins, x; this gives us

36 = 0.4x

Divide both sides by 0.4:

36/0.4 = 0.4x/0.4

90 = x

There were 90 total muffins.

Part B: 40% of the total number of muffins, 60, gives us the unknown number of blueberry muffins:

0.4(60) = x

24 = x

There were 24 blueberry muffins.

How do you find the missing length in Pythagorean

Answers

If this pertains to the Pythagorean theorem, then the answer that you would most likely to end up with is by utilizing the equation a² + b² = c² where a and b are the legs of the triangle and c is the hypotenuse. The hypotenuse refer to the longest side of the triangle while the other two would be the legs of the triangle.

When solving for the missing length, just substitute the values given to their respective places in the equation. If a length of a leg is missing, then substitute the other leg's value to either a or b, then substitute the length of the hypotenuse to c. Then solve. Solving for the hypotenuse's length would be a lot easier than the legs.

Use the following graph of the function f(x) = 3x4 − x3 + 3x2 + x − 3 to answer this question: graph of 3 x to the fourth, minus x cubed, plus 3 x squared, plus x minus 3. What is the average rate of change from x = 0 to x = 1?

Answers

For this case we have the following function:
$f (x) = 3x ^ 4 - x ^ 3 + 3x ^ 2 + x - 3$
By definition we have that the average rate of change is given by:
$AVR = (f(x2)-f(x1))/(x2-x1)$
We evaluate the function for the given interval:
For x = 0:
$f (0) = 3 (0) ^ 4 - (0) ^ 3 + 3 (0) ^ 2 + (0) - 3f (0) = - 3$
For x = 1:
$f (1) = 3 (1) ^ 4 - (1) ^ 3 + 3 (1) ^ 2 + (1) - 3f (1) = 3$
Substituting values we have:
$AVR = (3-(-3))/(1-0)$
Rewriting we have:
$AVR = (3+3)/(1-0)$
$AVR = (6)/(1)$
$AVR =6$
Answer:
the average rate of change from x = 0 to x = 1 is:
$AVR =6$

Answer:

Average rat of change of function is 6 from x = 0 to x = 1.

Step-by-step explanation:

We are given a function:

$f(x) = 3x^4 - x^3 + 3x^2 + x - 3$