Find the distance between (10,6), (1,-4)

Answer:

"If chickens make eggs, then cows make milk."

Step-by-step explanation:

Answer: A:  If chickens make eggs, then cows make milk.

Step-by-step explanation: Hope that helped

Answer:

81

Step-by-step explanation:

That's the squared symbol, it means to multiply the number by itself x amount of times. 9 times 9 = 81

Answer:

B is the correct answer.

Step-by-step explanation:

Add -2+e to both sides

v + f − e -2+e = 2 -2+e

Which will give you v + f -2 = e.

Answer:

Solution

12-6b6+4b-3b4, find Polynomial in descending order

Solution:

The Given Polynomial =12-6b6+4b-3b4

Descending order is basically when its terms are arranged in order from largest degree to smallest degree

Descending order of polynomial =-6x6-3x4+4x+12

Step-by-step explanation:

Answer:

Pretty sure its 909. 83 percent of 1093 is 908.02. If you round it to the nearest person, it is 909

Step-by-step explanation:

Answer:

Step-by-step explanation:

If Carl weighs 76.12kg, and Tanya says w (weight) is ≥ 76.12 kg (greater than or equal to), Carl is equal to 76.12, meaning Tanya is Correct.

The solution of the inequality is (x > - 8 and x < 2) or (x > 6 and x < 16).

Herein we find an inequality that involves two absolute values. Absolute values are defined by the following piecewise functions:

Now we proceed to solve the inequality given:

||x - 4| - 7| < 5

- 5 < |x - 4| - 7 < 5

0 < |x - 4| - 2 < 10

|x - 4| - 2 > 0 and |x - 4| - 2 < 10

Case 1: |x - 4| - 2 > 0

|x - 4| > 2

x - 4 > 2 and x - 4 < - 2

x > 6 and x < 2

Case 2: |x - 4| - 2 < 10

|x - 4| < 12

x - 4 < 12 and x - 4 > - 12

x < 16 and x > - 8

The solution of the inequality is (x > - 8 and x < 2) or (x > 6 and x < 16).

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Answer:

234

Step-by-step explanation:

the average rate of change of f(x) in the closed interval [ a, b ] is

[tex]\frac{f(b)-f(a)}{b-a}[/tex]

here [ a, b ] = [3, 6 ] , then

f(b) = f(6) = [tex]3^{6}[/tex] + 17 = 729 + 17 = 746

f(a) = f(3) = 3³ + 17 = 27 + 17 = 44 , then

average rate of change = [tex]\frac{746-44}{6-3}[/tex] = [tex]\frac{702}{3}[/tex] = 234

Answer:

1. 15.17ft          2. 18.57ft           3. 22.41%

Step-by-step explanation:

1. What was the length of one side of the garage originally?

Area of a square = s × s which is also equal to s²

s means one side of the square, as it is a square, all sides are equal.

so

230 = s²

s = √230 = 15.17

2. What is the length of one side of the garage now?

The original area of the garage was 230ft²

But now, the area has increased by 50%

Increased Area = 230 × 50% = 115ft²

Total Area = 230 + 115 = 345ft²

In the question, they are saying that after the area is increased, the garage is still a square which means that the side lengths have equal values.

Area = s²

345 = s²

s = √345 = 18.57

3. What was the percentage increase of the length of one side?

  Length : Percentage

    15.17   :      100

   18.57   :         x

When the length of one side was 15.17, the percentage was 100% as that is what the original length was, we can use ratio and proportion to find what the percentage will be when the length is 18.57.

Now cross multiply

18.57 × 100 = 15.17x

1857 = 15.17x

1857/15.17 = x

x = 122. 41

The new percentage is 122.41%

The difference between both percentages is:

122.41 - 100 = 22.41

And 22.41 is the percentage increase.

The simplest radical form. 2√5 (√6 +2).

Given that

To find

We know that

Simplest radical form is the expression in radical form that, after rationalizing the denominator, leaves no more square roots, cube roots, fourth roots, or other roots to find

So, according to the question

We have

To find the simplest radical form of the given problem, we must first solve those brackets, then multiply under root numbers in root and without root numbers with without root numbers. 

So now, let's follow that process

We will get,

       2√5 (√6 +2)  = 2√5 ×√6 +2√5 ×2

                              = 2√(5×6) + 2×2×√5

                              = 2√(30) + 4√5

So the radical form of that given problem is B) 2√(30) + 4√5

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After changing the form the equation becomes 5x (x + 2) = 4.

We cannot solve the equation as the value of x is not given but we can change its form.

Given equation is 5x² + 10x - 4.

Then,

Therefore, after changing the form the equation becomes 5x (x + 2) = 4.

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The correct question is given below:
solve the equation. (find only the real solutions. enter your answers as a comma-separated list.)  

5x² + 10x - 4

Answer:15,000

Step-by-step explanation: 3500 divided by 7 because there are 7 days in a week= 500 and then 500 times 30 because of the thirty days

Answer:

Given the salary of Ram in 7days is rs.3500

Ram earns in a day = 3500 Divided By 7
                                = rs.500

Ram earns in 30 days = 500 Multiplied by 30
                                   = rs.15,000

All Done!

Simple interest is a method of calculating interest on an amount for n period of time with a rate of interest of r. The person has invested $35,000 in the fund returning at a rate of 6.5%.

Simple interest is a method of calculating interest on an amount for n period of time with a rate of interest of r. It is calculated with the help of the formula,

SI = PRT = (R% of P)T

where SI is the simple interest, P is the principal amount, R is the rate of interest, and T is the time period.

Let the amount invested in the first fund be represented by x, then the amount invested in the second fund will be ($50,000 - x).

Now, if the 2 funds earn 6.5% and 9% simple interest. Also, in the first year, they earned a total of $3625 from the interest. Therefore, we can write the equation to represent the given situation as,

6.5% of x + 9% of ($50,000 - x) = $3625

0.065x + 0.09(50,000 - x) = 3625

0.065x + 4,500 - 0.09x = 3,625

0.065x - 0.09x = 3625 - 4500

0.025 = 875

x = 875/0.025

x = 35,000

Therefore, the person has invested $35,000 in the fund returning at a rate of 6.5%.

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Probability= 5/9

Even cards = 2,4,6,8

Odd cards = 1,3,5,7,9

The number of ways of choosing one odd and one even number is 5C1 * 4C1

            (  5!/ 1!* 4!) * (4!/1! * 3!)

            5* 4= 20

Total number of ways of choosing 2 cards out of 9 = 9C2

        9!/ 2! * (9-2)!

     = 9!/ 2! * 7!

     = 9*8/2

    = 9 *4= 36

Thus, Probability is = 20/ 36

                             = 5/9

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Total amount of ground beef is 7.5 lbs

The unitary method is a technique for solving a problem by first finding the value of a single unit, and then finding the necessary value by multiplying the single unit value.

a) The recipe for the meat loaf used by Jenny can serve a total of 8 people.

Total people = 40

Number of each ingredient

= 40 / 8

= 5

b) As, recipe contains 1 1/2 lb (1.5 lbs) of ground beef,

So, Total amount of ground beef = 1.5 lbs * 5 = 7.5 lbs

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Your question is incomplete, probably the complete question/missing part is:

Jenny is throwing a surprise birthday party for her best friend Katie. She has decided to make Katie’s favorite dish, meat loaf. There will be a total of 40 people at the party. Answer the following questions:

• The recipe says it serves 8 people. By what number should Jenny multiply each ingredient to make enough meat loaf for everyone? 5

• The recipe calls for 1 1/2 lbs. of ground beef. How much ground beef will Jenny need to make enough meat loaf for everyone?

Answer:

15 units

Step-by-step explanation:

calculate  the distance d using the distance formula

d = [tex]\sqrt{(x_{2}-x_{1})^2+(y_{2}-y_{1})^2 }[/tex]

with (x₁, y₁ ) = (- 10, 6 ) and (x₂, y₂ ) = (2, - 3 )

d = [tex]\sqrt{(2-(-10))^2+(-3-6)^2}[/tex]

  = [tex]\sqrt{(2+10)^2+(-9)^2}[/tex]

  = [tex]\sqrt{12^2+81}[/tex]

  = [tex]\sqrt{144+81}[/tex]

  = [tex]\sqrt{225}[/tex]

  = 15 units

Answer:

Rational.

Step-by-step explanation:

A rational number is any integer, fraction, terminating decimal, or repeating decimal.

This applies to the listed number.

Answer: It is 192y^8. Just solve each one seperately until the answers match. Reduce the expression to 192y^8. Feel free to message me for an explanation

Answer: C. 192y>8

Step-by-step explanation:

The value of y in expression is 14-2x/-9

The expression is written as

2x - 9y = 14

We are asked to calculate the value of y in the expression

2x - 9y = 14

-9y= 14-2x

Divide by the coefficient of y which is -9

y= 14-2x/-9

Hence the value of y is 14-2x/-9

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Camille need 5 balls of wool to crochet a blanket for her new baby cousin.

Unitary Method:

Unitary method is the method in which the value of a unit quantity is first calculated to get the value of any quantity is called the unitary method.

Given,

Camille wants to crochet a blanket for her new baby cousin. her pattern calls for 900 yards of thick, soft wool. she already has 200 feet of wool left from another project. at the craft store, she notices that each ball has 500 feet of wool.

Here we need to find the number of wool balls she need.

Let us consider x be the amount of wool balls she need.

Then,

wool needed - 900 yards

We know that,

1 yard = 3 feet

Then 900 yards will be equal to

=>  900 x 3 = 2700 feet

Now, She has - 200 feet

And we know that,

each ball at store contains - 500 feet

So it can be written as,

=> 200 + 500x = 2700

=> 500x = 2500

=> x = 2500/500

=> x = 5

Hence she need to buy 5 balls of wool from the store to get the required length of wool.

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Answer:

You would first move all of the y numbers to one side so it should look like this: 2y-4+5y+3y=4+5.  Then you would all the numbers that don't have y at the end to the other side: 2y+5y+3y=4+5+4.

Then you would add them all up:  10y=13

So your answer is 10y=13

Step-by-step explanation:

We use import math when we want to use the sin function in the math library, x= math. sin(3.14).

Similar to #include header_file in C/C++, that how to import function in python. The import statement brings in code from one module into another program, where modules are files that contain python code, and modules are used to group related code in a program, instead of rewriting the code again, you can reuse the same code in different files. To import code from a module a parameter is to be followed import module name ( where the import word is the keyword and the module name is the module you want to import  ).

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Step-by-step explanation:

-2x - 7 > 1

-2x > 8

-x > 4

x < -4

that is a continuous line from -4 all the way to the left, and the dot on -4 is empty (meaning : it is not included due to the "<" symbol).

x - 2 >= -1

x >= 1

that is a continuous line from +1 all the way to the right, and the dot on +1 is filled (meaning : is IS included due to the ">=" symbol.

False, because The singles answer fits the description. All potential solutions are included in the solution set.

What makes up a linear system's solution set?

Is it true that a linear system's existence and uniqueness are two key issues? False or true?

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The value of g(-4) is 8.

A set of inputs and outputs that are connected to one another in some way is referred to as a relation. We refer to the relations as a function when each input results in a single output. However, you must be certain that no input leads to more than one output in order to determine if a relation is a function or not.

Only when each element of a nonempty set M has a single range to a nonempty set N is a function a relation.

g(x) = ax^2 + 24

⇒ g(4) = a (4)^2 + 24

⇒ 8 = 16a + 24

⇒ 8 − 24 = 16a

⇒ −16 = 16a

⇒ a = −1

Since, g(−4) = a(−4) ^2 + 24

∴ g(−4) = 16(−1) + 24

⇒ g(−4) = 8

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The height of the tower is approximately 46.765 feet

Step-by-step explanation:

The given parameters are;

The distance from the foot of the tower where the angle of elevation is

measured = 27 feet

The angle of elevation to the top of the tower from a point 27 feet from the foot of the tower, θ = 60°

Therefore, by trigonometric ratio, we have;

tan 60= the height of tower / distance from foot of tower

[tex]\sqrt{3}[/tex]= height of tower /27

1.73205 *27 = height of tower

46.765 feet is the height of tower

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The answer to this question is:

Size of a square's side = 11 cm

A Square is a flat geometric shape with four right angles and equal sides. The square's four sides are equal to one another or congruent. The square's opposing sides run parallel to one another. The square's diagonals form a 90° angle with one another. The two diagonals of the square are equivalent to one another. The square is made up of four vertices and four sides.

Area of square = ( Side )²

Given that:

Area of square = ( Side )² = 121 cm²

Dimensions of a square's side = √ Area

so, the length of the square's side = √ 121

                                          = √ 11*11

                                          = √ ( 11 )²  

                                          = 11

Thus, side of the square = 11 cm

Therefore, side length of square = 11cm

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The values of x and y are x = 45/7 and y = 42/5

To calculate the value of x

Here, we make use of the ratio

AC : BC = AQ : QP

This gives

x : 5 = x + 9 : 12

Express as fractions

x/5 = x + 9/12

Cross multiply

12x = 5x + 45

Evaluate the like terms

7x = 45

Divide by 7

x = 45/7

To calculate the value of y

Here, we make use of the ratio

AB : BC = AP : PQ

This gives

6 : 5 = 6 + y : 12

Express as fractions

6/5 = 6 + y/12

Cross multiply

30 + 5y = 72

Evaluate the like terms

5y = 42

Divide by 5

y = 42/5

Hence, the values of x and y are x = 45/7 and y = 42/5

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The temperature in Gainesville is 11°C.

From the information given, the temperature in Elmwood is 20° and the temperature in Gainesville is 9°C colder than the temperature in Elmwood.

Therefore, the temperature in Gainesville will be:

= 20 - 9

= 11°C

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The temperature in Elmwood is 20°C. The temperature in Gainesville is 9°C colder than the temperature in Elmwood