Match each compound inequality on the left to the graph that represents its solution on the right. 4x + 3 > 15 or -6x > 12 -5 0 1 - 8x > - 24 and -10 < 2x - 6 -7 1 - 29 < 9x - 2 < 16 6 4

ANSWER:

$109.64

STEP-BY-STEP EXPLANATION:

The price after applying the tax would be the sum between the original value and the value equivalent to the established percentage, just like this:

Let's begin by listing out the given information:

Therefore, 90% of 20 is equal to 18

Answer:

l think its B

Step-by-step explanation:

Answer:

42 - 6 ÷ (6 - 3) = 40

Step-by-step explanation:

BODMAS

The BODMAS rule is an acronym representing the order of operations in math:

Given calculation:

42 - 6 ÷ 6 - 3 = 40

Following the order of operations, where division comes before subtraction, the current calculation is:

⇒ 42 - 6 ÷ 6 - 3

⇒ 42 - 1 - 3

⇒ 41 - 3

⇒ 38

Therefore, brackets should be added around (6 - 3) to make the calculation correct:

⇒ 42 - 6 ÷ (6 - 3)

⇒ 42 - 6 ÷ 3

⇒ 42 - 2

⇒ 40

Question:

Solve

4n + 1 = 25

Solution:

Consider the following formula:

this is equivalent to:

this is equivalent to:

solving for n, we get

Then, we can conclude that the correct answer is:

Answer:

Anita answered nine questions correctly.

Step-by-step explanation:

50% is 1/2 and 1/2 of 18 is 9.

Sorry for bad English, love from Vanuatu!

Let

A

be the event of selecting an American that believes that some people see the future in their dreams. From the problem,

P(A)=62.4%=0.624

Let

A' be the event of selecting an American who does not believe that some people see the future in their dreams

Remember that

P(A')=1-P(A)

substitute given value

P(A')=1-0.624=0.376=37.6%

Hence, the probability of randomly selecting someone who does not believe that some people see the future in their dreams is 37.6%

The table of values to represent the relationship between the number of days and the number of puzzles she has completed will be:

Days Puzzle completed

1. 4

2. 8

3. 12

4. 16

5. 20

From the information, Maddie is determind to finish some extra credit math homework by completeing 4 math puzzles each day.

Therefore, the first day, she will do 4 puzzles. The second day will be:

= 2 × 4 = 8 puzzles

Third day = 3 × 4 = 12 puzzles.

In this case, the method that was used is simply to multiply the number of days by 4 since he does 4 puzzles everyday.

It should be noted that this illustrates a proportional relationship

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In order to calculate the percent of items that are collector's items, let's first find the amount of collector's items by subtracting the total number of items by the number of old used clothes:

Now, to find the percent from the total, let's divide this amount we calculated by the total number of items:

Therefore the percent of items that are collector's items is 66.9%.

According to the converse of corresponding angles theorem, the statement that allows Carmen to conclude that lines p and q are parallel is: ∠2 ≅ ∠6.

A transversal is a line that crosses two straight lines. For example, line t is a transversal that crosses the lines p and q in the given diagram above.

Parallel lines are lines that do not meet each other at any point and are of equal distant to each other.

When a transversal intersects two parallel lines, they form angle pairs. One of such angle pairs is, corresponding angles, which are always congruent to each other.

Thus, if corresponding angles are formed and are equal to each other, then the lines they lie on must be parallel lines based on the corresponding angles converse theorem.

Angles 2 and 6 are corresponding angles that are formed by the transversal that intersects lines q and p. If they are congruent angles, then the lines are parallel.

Therefore, Carmen can use the statement, ∠2 ≅ ∠6 to show that lines q and p are parallel.

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The mean of the data values is their average.

To obtain the average, find the sum of the data values and then divide the sum by total number of data.

In the given, we have 10 data values. Thus, the mean is as follows.

Therefore, the mean is 5.

Problem

Steve scores in a card game is five points away from zero zinnias score is the opposite of an of Steve's score positive value what is the score ​

Solution

Let x the score for Steve and y the score for Denia.

We know that the score of Denia is the opposite of Steve

So then the scores needs to be:

Steve =-5

Denia =5

And with this we satisfy all the requirements

Step 1:

Step 2:

There are 8 slices, hence the possible outcomes = 8

All the slices are color yellow. hence the required outcomes = 8

Step 3:

The probability that the dial stops on yellow slice = 1

Final answer

The given expression is

To simplify it add the like terms

Then the simplest form is

-17x - 33

Compute the given function

[tex]f(x)=- 3x^{2}-7x-3[/tex]

How the given function is computed?

Let us consider f (-3)

f(-3)= -3(9)- 7(-3) -3

     =-27+21-3

     = -9

Let us consider f (4)

f(4) = -3(16)-7(4)-3

    =-48-28-3

    = - 79

A) f(-3) * f (4)

= (-9) * (-79)

= 711

B) f(-3)  / f (4)

=  (-9) / (-79)

= 9/79 (or 0.11)

What are functions?

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The complete statement is:

The slope

From the question, we have the following parameters

Point = (1, 3.20)

The point is a proportional relationship

So, the slope of the proportional relationship  is

Slope = y/x

Where

(x, y) = (1, 3.20)

Substitute the known values in the above equation

So, we have the following equation

Slope = 3.20/1

Evaluate

Slope = 3.20

The unit rate

Here, we have

Point = (1, 3.20)

Also, we have

The point is a proportional relationship

The unit rate is

Rate = y/x

Where

(x, y) = (1, 3.20)

Substitute the known values in the above equation

So, we have the following equation

Rate = 3.20/1

Evaluate

Rate = 3.20

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No, the mean of a data set doesn't have to be one of the data values of the data set.

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Answer:

Variables are the letters that represent a number. So, it would be the ones bolded here: 3x=12 and y=1/2x-6

The coefficients are next to the variables-the ones being multiplied with the variable. They are bolded here: 3x= 12 and y= 1/2x-6

The constants are the numbers that aren't coefficients or variables. So they are bolded here: 3x=12 and y=1/2x-6

Answer:

the 8 pack

Step-by-step explanation:

So to start we should find how much an individual capsule in each is

Well start off by 5.99/8 which will give us 0.74875 per capsule and well round in to 0.75 each to put it in terms of money.

Now we will do 2.85/2 which then gives you 1.425 and well say that's about 1.43 per capsule

The first step is to find the value of the tax, you do it by multiplying the price of the shoes by the tax (in decimal form), this way:

Now, add this value to the price of the shoes:

The total paid is $84.80.

Answer:

The ratio of the high-wire unicyclists to ball-balancing seals is;

Explanation:

Given that;

He has featured 32 high-wire unicyclists and 24 ball-balancing seals.

The ratio of the high-wire unicyclists to ball-balancing seals can be written as;

Reducing toits lowest form, we have;

divide both sides by 8;

Therefore, the ratio of the high-wire unicyclists to ball-balancing seals is;

The standard form of the quadratic function with vertex (-1,8) and passing through point (0,2) is y = -6(x+1)²+8.

An algebraic equation of the second degree in x is a quadratic equation. The quadratic equation is written as ax2 + bx + c = 0, where x is the variable, and a must not be zero.

The standard form of a quadratic equation in vertex form is given as,

y = a(x-h)² + 8

Where (h,k) is the coordinate of the vertex and a is constant.

Given the vertex  (h,k) = (-1,8)

Substitute, vertex, and  (0,2)

2 = a(0 + 1)² + 8

a = -6

Therefore, the equation converts as,

y = -6(x+1)²+8

Hence "The standard form of the quadratic function with vertex (-1,8) and passing through point (0,2) is y = -6(x+1)²+8".

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Part a

[tex]A(11)=224-16(11)=\boxed{\$48}[/tex]

Part b

[tex]A(t)=0\\\\224-16t=0\\\\t=\frac{224}{16}\\\\t=\boxed{14 \text{ trips}}[/tex]

a) The amount of money does Ahmad have left in the account after 11 trips on the toll roads is $ 48

b) The number of trips on the toll roads can he take until his account is empty is 14 trips

Equations are mathematical statements with two algebraic expressions flanking the equals (=) sign on either side.

It demonstrates the equality of the relationship between the expressions printed on the left and right sides.

Coefficients, variables, operators, constants, terms, expressions, and the equal to sign are some of the components of an equation. The "=" sign and terms on both sides must always be present when writing an equation.

Given data ,

Let the equation be represented as A

Now , the value of A is

Substituting the values in the equation , we get

A ( t ) = 224 - 16t , where t is the number of trips

a)

The amount of money does Ahmad have left in the account after 11 trips on the toll roads be P

Substituting the value of t = 11 in the equation , we get

A ( 11 ) = 224 - 16 ( 11 )

A ( 11 ) = 224 - 176

A ( 11 ) = $ 48

So , The amount of money does Ahmad have left in the account after 11 trips on the toll roads is $ 48

b)

The number of trips on the toll roads can he take until his account is empty be n

when A ( t ) = 0

224 - 16t = 0

Adding 16t on both sides of the equation , we get

224 = 16t

Divide by 16 on both sides , we get

t = 14 trips

Hence , the equations are solved

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The area of the triangle bounded by the x-axis, the y-axis, and the line y = −4x + 4 is 2 square units

given data

y = −4x + 4

Area of a triangle is equal to 1/2 * base * height

Assuming the y direction to be the height and the base is x direction

Point on the y direction is the y intercept since the line bounds the area

y intercept =  −4( 0 ) + 4

y intercept = 0 + 4

y intercept = 4

Point on the x direction is the x intercept since the line bounds the area

y = −4x + 4

4x = 4 - y

4x = 4 - 0

x = 1

Area of a triangle = 1/2 * 1 * 4

= 2 square units

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24x +8y ≥ 20

3x - 6y > 24

First, express both equations in slope-intercept form

y= mx+b

Where:

m= slope ( rise (y) / run (x))

b= y-intercept (where the line crosses the y axis)

Solve for y:

24x +8y ≥ 20

8y ≥ -24x +20

y ≥ (-24x +20 ) / 8

y ≥ -3x + 2.5

3x - 6y > 24

-6y > 24- 3x

y < (24 -3x) / -6

y < 1/2x -4

System:

y ≥ -3x + 2.5

y < 1/2x -4

Solution = the area where the 2 solutions overlap (blue+ red)

If we have half a dollar, three quarters, eight dimes, six nickels, and nine pennies , then we altogether have $2.44 .

In the question ,

it is  given that

we have half a dollar ,

which means half a dollar = $0.50

we have , three quarters means

we have 75 cents

and 75 cents = $0.75

we have 8 dimes ,

we know that 1 dime [tex]=[/tex] 10 cents

so , 8 dimes = 80 cents

and 80 cents = $0.80

we have six nickels,

we know that 20 nickels = $1

so , 1 nickel = $1/20

and 6 nickel = $ 6/20 = $0.30

we have nine pennies ,

we know that 100 pennies = $1

So ,1 Pennie = $1/100

and 9 pennies = $ 9/100 = $0.09

Combining  all together we get

total money = half a dollar + three quarters + 8 dimes + six nickels + nine pennies .

Substituting the values , we get

total money = $0.50 + $0.75 + $0.80 + $0.30 + $0.09

= $2.44

Therefore , if we have half a dollar, three quarters, eight dimes, six nickels, and nine pennies , then we altogether have $2.44 .

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Answer:

55.17

Step-by-step explanation:

[tex]P(0)=0.023(0)^3-0.289(0)^2+3.068(0)+55.170=55.17[/tex]

We need to solve a system of two variables with two equations, using elimination method.

y=-2x+30 (1)

y=6x+41​ (2)

We are going to multiply first equation by 3, doing so the equation (1) can be written as:

3y = -6x + 90 (1)

Then, we are going to add the last equation to the second equation

3y = -6x + 90 (1)

+ y= 6x + 41​ (2)

-----------------------------

4y = 131

y = 131 / 4 Isolating y

y= 131/ 4

Then, we replace y= 131/4 in the first equation and solve for x

Since -11/8 is equal to -1.4 and x represents the number of years since 2000, then the year travel agents and the Internet were used equally was 1998.

After thoroughly calculation, we have come to find that, If equation x² = 25, where x ε z then x = √25 = 5, thus x is 5.

Equation, also known as a statement of equality between two expressions with variable- and/or number-based components. Since equations are essentially questions, efforts to systematically find answers to those questions have been the driving force behind the development of mathematics.

From straightforward algebraic equations that only require addition or multiplication to differential equations, exponential equations that use exponential expressions, and integral equations, there are many different types of equations that range in complexity. Numerous physics laws are expressed using them.

Simultaneously occurring equations, or system of equations Algebra requires the simultaneous solution of two or more equations (i.e., the solution must satisfy all the equations in the system). The quantity of equations must match the quantity of unknowns for a system to have a distinct solution.

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