A farmer hauled in 120 bales of hay. Each of his cows ate 1 1/4 bales. How many cows the farmer feed?

Answers

Answer 1

Answer: 120 ÷ 5/4 = 120 ÷ 1,25 = 96 cows
=============================

Answer 2

Answer: 120 / 1.25 = 96
96 cows

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Write down a number you can square to give an answer bigger than 400 but smaller than 500

Answers

If you would like to know a number you can square and the answer is bigger than 400 but smaller than 500, you can calculate this using the following step:

20^2 = 400 < 21^2 = 441 < 22^2 = 484 < 500

There are two correct results: 21 and 22.

A recipe for homemade modeling clay includes 13 1 3 cup of salt for every cup of water. If there are 6 cups of salt, how many gallons of water are needed?

Answers

Answer:

9/320 gallons of water or 0.028125 gallons of water

Step-by-step explanation:

We are told in the question:

13 1/3 cup of salt = 1 cup of water.

6 cups of salt =

Cross Multiply

= 6 × 1/ 13 1/3

= 6 / 13 1/3

= 6 ÷ 40/3

= 6 × 3/40

= 18/40 cup of water.

= 9/20 cup of water.

16 cups of water = 1 gallon

9/20 cup of water =

= 9/20 × 1/16

= 9/20/ 16

= 9/20 ÷ 16

= 9/20 × 1/16

= 9/320 gallons of water or 0.028125 gallons of water

Therefore, 9/320 gallons of water or 0.028125 gallons of water is needed for 6 cups of salt

Final answer:

To make 6 cups of salt, 6/16 gallons of water are needed.

Explanation:

To determine how many gallons of water are needed for 6 cups of salt, we can use the proportion given in the recipe: 13 1 3 cups of salt for every cup of water. We can set up the proportion as 13 1 3 : 1 = 6 : x, where x represents the number of gallons of water needed. To solve for x, we can cross multiply and divide: (13 1 3)(x) = (6)(1), which simplifies to x = 6 * 1 / 13 1 3 = 6 / 13 1 3. To convert this fraction to a mixed number, we can use division: 6 ÷ 13 = 0 with a remainder of 6. Therefore, there are 0 whole gallons of water and 6 cups, or 6/16 gallons, of water needed.

Learn more about recipe for homemade modeling clay here:

brainly.com/question/31872198

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What are the values of the coefficients and constant term of 0 = 4 – 7x2 + x in standard form?a =
b =
c =

Answers

By definition, the standard parabola equation is given by:
$ax ^ 2 + bx + c = 0$
We then have the following quadratic equation:
$0 = 4 - 7x ^ 2 + x$
By rewriting the equation in its standard form, we have:
$- 7x ^ 2 + x + 4 = 0$
Comparing with the definition, we have that the values of the coefficients are given by:
$a = -7 b = 1 c = 4$
Answer:
The values of a, b and c are given by:
$a = -7 b = 1 c = 4$

Answer

a = -7 × 10⁰

b = 1 × 10⁰

c = 4 × 10⁰

Explanation

The general formula is; ax² + bx + c.

Where a ⇒ co-efficient of x²

b ⇒ co-efficient of x

c ⇒ The constant term

0 = 4 – 7x² + x This equation can be written in the form of ax² + bx + c.

0 = 4 – 7x² + x = -7x² + x + 4 = 0

Comparing the values of a, b and c in the equation in standard form are;

a = -7 × 10⁰

b = 1 × 10⁰ and

c = 4 × 10⁰

Please help me solve this proof!!!!!

Answers

statements:

1.) E is midpoint of TP

2) TP bisects MR

reasons:

1.)given

2) MT is congruent to PR (I think)

I might be wrong though so dont count on it being right. I hope I helped. ime not that good at math. I m not BAD but yea

Find the distance between the pair of parallel lines, y = x-11 & y = x-7

Answers

$k:\ y = x-11\ \ \ \Leftrightarrow\ \ \ x-y-11=0\n and\n l:\ y = x-7\ \ \ \Leftrightarrow\ \ \ x-y-7=0\n\nthe\ distance:\n\n d(k;l)= \frac{\big{|-11-(-7)|}}{\big{ √(1^2+1^2) }} =\frac{\big{|-11+7|}}{\big{ √(2) }} =\frac{\big{|-4|}}{\big{ √(2) }} =\frac{\big{4\cdot √(2) }}{\big{ √(2)\cdot √(2) }} =\frac{\big{4 √(2) }}{\big{2 }} =2 √(2)$

$Given \ the \ equations \ of \ two \ non-vertical \ parallel \ lines:\n\ny = mx+b_1\ny = mx+b_2\n\nthe \ distance \ between \ them \ can \ be \ expressed \ as : \n\nd= (|b_(1)-b_(2)|)/( √( m^2+1) )$

$y = x-11 \n y = x-7 \n\n\nd= (| -11- (-7)|)/( √( 1^2+1) ) =(| -11+7|)/( √( 1+1) ) = (|-4|)/( √(2) ) = (4)/( √(2) )\cdot (√(2))/(√(2))=(4√(2))/(2)=2√(2)$

How can you use functions and graphs to represent periodic data? will need mathematical example.

Answers

Hello,

Here is a example of a periodic function

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