Brady jogs laps around a circular park with a fountain at the center. Which table could represent Brady’s distance from the fountain after jogging around the path for a number of minutes?

0.7 bar can be expressed as 7/9 in fraction.

An element of a whole is a fraction. The number is represented mathematically as a quotient, where the numerator and denominator are divided. Both are integers in a simple fraction. A fraction appears in the numerator or denominator of a complex fraction.

In mathematics, a fraction is referred to as a portion of a whole. For instance, if a pizza is cut into four equal pieces, each one is represented by a quarter. Fractions make calculations quicker and easier by making it easier to distribute and judge numbers.

Part of a whole number and a means of dividing a number into equal parts are represented by fractions. The numerator, also known as the number of equally divided parts, is how it is written.

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The x -intercept of f(x)=x³-x²-1 is x=1.46557.

So, to find the x-intercept of f(x)=x³-x²-1:
To find the x-intercept, substitute y = 0.

Using the long division method, we obtain:

Therefore, the x -intercept of f(x)=x³-x²-1 is x=1.46557.

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The correct question is given below:
What is the x-intercept of f(x)=x³-x²-1? Round the answer to the nearest hundredth.

If one morning, they decide to meet at a coffee shop. The coffee shop is the same distance from each of their apartments. The person that will likely get to the coffee shop in less time is: Stefan.

If it takes both of them the same amount of time to walk to work per day. The person  that will likely get to the coffee shop in less time is Stefan based on the fact that despite Stefan live a great distance away he still get to work at the same as Kendrick.

Since the coffee shop is the same distance from both of their apartments there is likelihood or tendency that Stefan get to the coffee shop in less time.

Therefore the person that will likely get to the coffee shop in less time is: Stefan.

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Probability of having at least one boy and at least one girl is 0.75

There are two possibilities of a child, it could be a girl or a boy.

Since, the family plans to have 3 children.

∴ Total outcomes are = 2³

Total outcomes are = 8 outcomes

The total possible outcomes are: BBB, BBG, BGB, GBB, GBG, BGG, GGB, GGG

So, there are 8 possible outcomes.

Now, probability of having at least one boy and at least one girl= 1 - (Probability of having all girls, Probability of having all boys)

Probability of having all girls i.e., GGG = 1/8

Probability of having all boys i.e., BBB = 1/8

P(at least one boy and at least one girl) = 1 - (1/8 + 1/8)

= 1 - (2/8)

= 6/8

= 0.75

∴ P(at least one boy and at least one girl) = 0.75

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Based on the calculations, table B shows a rate that is greater than 1 kilometer per hour.

The average rate of change can be defined as a type of function that describes the average rate at which a quantity decreases or increases with respect to another quantity.

Mathematically, the average rate of change can be calculated by using this formula;

Average rate of change = Δy/Δx = Change in kilometer/Change in hour

For table A, we have:

Rate = kilometer/hour

Rate = (1/5)/(7/5)

Rate = 1/5 × 5/7

Rate = 1/7 kilometer per hour.

For table B, we have:

Rate = (3/4)/(3/8)

Rate = 3/4 × 8/3

Rate = 2 kilometer per hour.

For table C, we have:

Rate = (2/3)/(4/3)

Rate = 2/3 × 3/4

Rate = 1/2 kilometer per hour.

For table C, we have:

Rate = (2/3)/(4/3)

Rate = 2/3 × 3/4

Rate = 1/2 kilometer per hour.

For table D, we have:

Rate = (1/4)/(3/4)

Rate = 1/4 × 4/3

Rate = 1/3 kilometer per hour.

Therefore, table B shows a rate greater than 1 kilometer per hour.

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The actual distance between Los Angeles and San Francisco will be 19,83,824 feet.

Given that,

The distance between San Diego and San Francisco = 2,683,824 feet,

And,

Los Angeles is about 7,00,000 feet closer to San Francisco than San Diego,

Now,

Distance is the total movement of an object without any regard for direction i.e. the distance covered by the object.

So,

Now,

According to the question,

To find the actual distance,

The actual distance between Los Angeles and San Francisco = The distance between San Diego and San Francisco) - (The difference in the distance)

i.e.

The actual distance between Los Angeles and San Francisco = 2,683,824-700,000

On solving we get,

The actual distance between Los Angeles and San Francisco = 19,83,824

Hence we can say that the actual distance between Los Angeles and San Francisco will be 19,83,824 feet.

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The equation is y = 2x.

Reason is because when I saw the number 4 on the x-axis, I saw that it was multiplied by 2 to make 8. It also works with the other numbers.

Answer:

y=2x

Step-by-step explanation:

The gradient is 2 which gives the 2x

The lines crosses the y-axis at 0

Hope this helps! Have a great day!

ps. i answered the previous question

Answer:

g(x) = | x + 5 | + 2

Step-by-step explanation:

given f(x) then f(x ± h ) represents a horizontal translation of f(x)

• if x > 0 then a shift to the left of h units

• if x < 0 then a shift to the right of h units

here f(x) is shifted left by 5 units , then

g(x) = | x + 5 |

given f(x) then f(x) + k represents a vertical translation of f(x)

• if k > 0 then a shift up of k units

• if k < 0 then a shift down of k units

here f(x) is shifted up 2 units , then

g(x) = | x + 5 | + 2

Answer:

option D

Step-by-step explanation:

it is the incomplete answer

Based on the quarts of juice that are in the pitcher that Kevin has, the number of 1.4 quart cups that can be filled up by one pitcher of juice is 1.96 cups.

In order to find the number of 1.4 quart cups that Kevin would be able to fill up with the pitcher, you should divide the number of quarts that the pitcher can hold, by the number of quarts that each cup can hold.

The number of 1.4 quart cups that can be filled with one pitcher of juice is therefore:

= Number of quarts in pitcher / Number of quarts per cup

= 2.75 / 1.4

= 1.96 cups

In conclusion, the pitcher that Kevin has can fill up 1.96 cups.

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The factor of the terms ab + bc + b² + ac is ( a + b ) ( b + c ).

Given ab + bc + b² + ac

A factorization is a mathematical object of multiplying several factors usually smaller or simpler objects of the same kind.

To factor the terms we need to write like terms on one side as below

= ab + ac + bc + b²

Separating the common terms as

= a ( b + c ) + b (c + b )

= a ( b + c ) + b ( b + c )

= ( a + b ) ( b + c )

Therefore, the factor of the given terms ab + bc + b² + ac is ( a + b ) ( b + c ).

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Answer:

6

Step-by-step explanation:

She had 20 chocolate pieces and her friends ate 7/10 of them.

20 x 0.7 = 14

20 - 14 = 6 pieces left over

Hope this helps <3

The statement which accurately describes the helicopter's force is: C. the toy helicopter is flying forward with a force of 5 N and upward with a force of 5 N.

Newton's Third Law of Motion states that for every action there is an equal but opposite reaction. This ultimately implies that, in every interaction, there is a pair of forces acting on the two interacting objects.

Next, we would determine the resultant forces in the two scenarios as follows:

Resultant force A = Forward force - Wind force

Resultant force A = 15 N - 10 N

Resultant force A = 5 Newton.

Resultant force B = Upward force - Force of gravity

Resultant force B = 10 N - 5 N

Resultant force B = 5 Newton.

In this context, we can reasonably infer and logically deduce that the toy helicopter is flying forward with a force of 5 N and upward with a force of 5 N.

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Answer:

yo cant help u good do

You normally multiply 96 and 12 without the decimal point which makes 1152, and then you have 2 places after the decimal point in each number so you add the 2 of the decimal places and that makes 4. Finally, you move the decimal point to the left 4 times, which makes 0.1152.

Answer: 0.1152

Answer:6528

Since there are 2 tires, both of which are $130,056 you would need to divide by 2 to get the price of the tires separately.

Solving The problem with the help of a linear equation, we can say that the cafeteria had 1.5 gallon of milk at the beginning of the day.

A linear equation refers to an algebraic equation where when the graph plotted with an equation gives a straight line.

First of all we have to assume the amount of the milk is x gallon .

As per the question the amount of sold orange juice is twice as much milk as . So the orange juice was 2x gallon .

They sold 3 gallon of orange juice .

∵ we can generate an equation,

2x = 3

or, x = 3/2

or, x = 1.5

Now we can conclude , the amount of the sold milk is 1.5 gallons.

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Answer:

12

Step-by-step explanation:

[tex]Borrow\:2\:from\:"-192"\\|16| \times 1 = 16\\= 16 - 19\rightarrow Remember\:we\:borrowed\:2\\= 3\\Drop\:the\:borrowed\:2\\= 32\\|16| \times 2 = 32\\= 32 - 32\\= 0\\\\= 12\:\sf R0[/tex]

Answer:

12 (please use a calculator next time)

Step-by-step explanation:

When I have to simplify a tough fraction, I like to constantly divide both the numerator and the denominator by 2 until I can no longer do so, as it's a lot easier to divide most numbers by 2.

[tex]\frac{-192}{-16}\\ \\\to \frac{96}{8} \\ \\\to \frac{48}4 \\ \\\to \frac{24}2 \to 12[/tex]

Choice B) The function is negative over the interval (−5,3).

Choice C) The function is positive over the interval (3,∞).

Choice D) The function is positive over the interval (−∞,−5).

====================================================

Explanation:

The portion below the x axis is when f(x) is negative. This happens on the interval -5 < x < 3−5<x<3 . Note how -5 and 3 are the x intercepts or roots. So because f(x) is negative when -5 < x < 3−5<x<3 we can say f(x) is negative over the interval (-5, 3). This is interval notation and not ordered pair notation.

----------

The function f(x) is positive in two places. When x < -5 and when x > 3. This is where the purple parabola is above the x axis.

The x < -5 portion converts to the interval notation (−∞,−5)

The x > 3 portion converts to the interval notation (3,∞)

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Answer:150 minutes

Step-by-step explanation: divide 30 x 5 = 6 and multiply 6 x 25 = 105 minutes

In the area of the rectangle the value of the k is 6.

According to the statement

We have to find that the value of the k in the area of rectangle.

So, For this purpose, we know that the

Area is defined as the total space taken up by a flat (2-D) surface or shape of an object.

From the given information:

Two rectangles have the exact same area.The measurements of the first rectangle is 3k by 3 and the measurements of the second rectangle is k+3 by 6.

Then

The area of the first rectangle = 3k*3

The area of the first rectangle = 9k

And

The area of the second rectangle = 6(k+3)

The area of the second rectangle = 6k+18

Then

Compare the both values of the area

6k+18 = 9k

9k - 6k = 18

3k = 18

k = 18/3

k = 6.

So, In the area of the rectangle the value of the k is 6.

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The result for the given ratio are-

Part a: The value of n = 3.

Part b: For 9 cm on map there are 225,000 km on ground.

Now, as per the given question;

Part a: The value of 'n'.

The ratio 20 minutes to 1 hour can be written in the form 1: n.

20 minutes/1 hour = 1/n

We know that; 1 hour = 60 minutes.

20 minutes/60 minutes = 1/n

Cross multiplying;

20n = 60

n = 60/20

n = 3

The value of n is found to be 3.

Part b: kilometres on the ground.

The scale on a map is 1 : 25 000

It means;

1 cm on map = 25,000 km on grounds.

Thus, for 9 cm om map.

Multiplying both side of ratio with 9.

9 : 9 × 25 000

9 : 225,000

Thus, 9 cm on map there are 225,000 km on ground.

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Answer: D.) the hypotenuse

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Question:

What is the longest side of a right triangle?

Answer:

The answer would be D. hypotenuse

Step-by-step explanation:

Leg A and B would be the legs remember pythagorean theorem. Pythagorean theorem would be a2 + b2 = c2, a is a side of right triangle b is also a side of right triangle and c is the hypotenuse.

I hope it helps you!

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The value of given expression is 12.25.

From the given statement, the required expression is = ((3.5)⁷/(3.5)⁶)²

Since, the numerator and denominator of the expression are same.

Hence, their power will get subtracted

[tex] {({3.5}^{7 - 6} )}^{2} [/tex]

= 3.5²

= 12.25

∴ The value of the expression ((3.5)⁷/(3.5)⁶)² is equal to 12.25

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The greatest number of backpacks they can fill if they want to make all backpacks the same with no school supplies left over is 20

The given parameters are

Pencils = 60

Notebooks = 80

Express 60 and 80 as the products of their factors

So, we have

Pencils = 2 * 2 * 3 * 5

Notebooks = 2 * 2 * 2 * 2 * 5

Multiply the common factors

Common factor = 2 * 2 * 5

Evaluate the product

Common factors = 20

Hence, the greatest number of backpacks they can fill if they want to make all backpacks the same with no school supplies left over is 20

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Answer: donut no

Step-by-step explanation:

12345

The cost of service charge using service provider A and service provider B is $58.33 and $105 respectively.

Service provider A:

Service provider B:

Since Raven has a new house

Cost of service charge using service A:

Cost of plumbing : average hours spent

50 : 1.5 = x : 1.75

50/1.5 = x/1.75

cross product

50 × 1.75 = 1.5 × x

87.5 = 1.5x

x = 87.5 / 1.5

x = $58.33

Cost of service charge using service B:

multiplies the exact number of hours spent at a residence by $60.

= 1.75 × 60

= $105

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The different possible outcomes are there if she spins a spinner with 5 equal-sized sections-

So, there are are total 10 outcomes of  flipping a coin

A coin has two faces head and tail . On flipping a coin there are total 2 outcomes i.e. a head and a tail.

There is  a spinner with 5 equal-sized sections labeled Monday, Tuesday, Wednesday, Thursday, Friday.

On Spinning a spinner with 5 equal-sized sections there are total 5 outcomes . They are Monday, Tuesday, Wednesday, Thursday, Friday.

So there are two events flipping a coin and spinning a spinner.

possible outcomes are

(Head, Monday)   (Tail , Monday)     (Head, Tuesday)  (Tail, Tuesday)

(Head, Wednesday)    (Tail , Wednesday)  (Head, Thursday)  (Tail, Thursday)

(Head, Friday)  (Tail, Friday)

So, there are are total 10 outcomes.

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The values of the variables in the equation will be:

1. a = -78

2. m = 209

3. p = -16

4. n = 1/5

5. r = 1/2

6. k = = -3/2

7. a = -13.5

8. p = 2

-6 = a/13

Cross multiply

a = 13 × -6

a = -78

m/11 =19

Cross multiply

m = 19 × 11

m = 209

p -1 = -17

p = -17 + 1

p = -16

3= 3/5n

5n = 3/3

5n = 1

Divide

n = 1/5

31/10= r+ 2⅗

r = 31/10 - 2 3/5

r = 31/10 - 13/5

r = 5/10

r = 1/2

-6/5 =⅘k

Divide

k = -6/5 × 5/4

k = -3/2

-12/5 = 1+a

a = -12.5 - 1

a = -13.5

p+ ½ = 5/2

p = 5/2 - 1/2

p = 2

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