]Mariam has $560 to spend at a bicycle store for some new gear and biking outfits. Assume all prices listed include tax.
She buys a new bicycle for $275.67.
She buys 3 bicycle reflectors for $16.32 each and a pair of bike gloves for $24.39.
She plans to spend some or all of the money she has left to buy new biking outfits for $27.40 each.

Write and solve an inequality which can be used to determine xx, the number of outfits Mariam can purchase while staying within her budget.

t = 4.9029 for Given the equation t = -0.0069d + 7.35, where t is the time of sunrise in hours after midnight and d is the number of the day in the year,

To find the time of sunrise on December 25th, the 359th day of the year, we need to substitute 359 for d in the equation.

t = -0.0069(359) + 7.35

t = -2.4471 + 7.35

t = 4.9029

This means that the time of sunrise on December 25th is 4.9029 hours after midnight. To convert this to minutes, we can multiply 4.9029 by 60 (since there are 60 minutes in an hour).

4.9029 x 60 = 294.174

So the sun rose on December 25th at 294.174 minutes after midnight, which is equivalent to 4 hours and 54 minutes (294 minutes) after midnight. To the nearest minute, the sun rose on December 25th at 4:54 AM.

As the moon moves in its orbit, its side where it gets illuminated by the Sun also changes.

On a full moon day, the moon rises at the time of sunset and sets at the time of sunrise the next day.

On the night of a third quarter, the moon rises at midnight and sets during the noon period of the other day.

At first quarter, the moon rises at noon and gets set by the time of mid- night.

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Answer:

Edgar

Step-by-step explanation:

The domain of people would be the natural numbers 20 -25.

Ernesto domain would allow for 1/2 people and .75 if people.  Willa only wants to invite whole people.

The value of h(5,4) is 86 in the given function h(x, y) = x² + 3xy-(y-x)

What is a function ?

function can be defined as the relation in which it relates an input to the output.

Given ,

Let a function of 2 variables be defined by

h(x, y) = x² + 3xy-(y-x),

So, the value of h(5,4)

put x = 5 and y = 4 in the function h(x, y) = x² + 3xy-(y-x)

h (5,4) = 5*5 + 3*5*4 - (4-5)

h(5,4) = 25 + 60 - (-1)

h(5,4) = 25+60+1

h(5,4) = 86

Hence, The value of h(5,4) is 86

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Answer: 36.5 miles

Step-by-step explanation:

It looks like you have the right idea! You simply need to divide the 438 miles by the 12 days to find the miles traveled per day. This results in 438 / 12 = 36.5

Answer: 5865.15

Step-by-step explanation:

The powers that correspond to each letter are given as follows:

The number for this problem is defined as follows:

61.32.

Before obtaining the powers that correspond to each letter, we need to obtain the integer and decimal parts, as follows:

Then the digits are classified as follows:

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Answer:

x = 1

y = -3

(1,-3)

Step-by-step explanation:

Set the 2 equations equal to each other and solve for x

-4x + 1 = 6x - 9   Add 4x from both sides

-4x  + 4x + 1 = 6x + 4x -9

1 = 10x - 9  Add 9 to both sides

1 + 9 = 10x - 9 + 9

10 = 10x  Divide both sides by 10

[tex]\frac{10}{10}[/tex] = [tex]\frac{10x}{10}[/tex]

1 = x

substitute 1 for x in either of the two original equations to solve for y

y = -4x + 1

y = -4(1) + 1

y = -4 + 1

y = -3

Check

y = -4x + 1

-3 = -4(1) + 1

-3 = -4 + 1

-3 = -3  Checks

y = 6x - 9

-3 = 6(1) - 9

-3 = 6 - 9

-3 = -3  Checks

Answer:

A = 9 units²

Step-by-step explanation:

the area (A) of a parallelogram is calculated as

A = bh ( b is the base and h the perpendicular height )

here b = AB = 3 and h = BF = 3 , then

A = 3 × 3 = 9 units²

The corporation will pay the bondholder a total of Php 1,200 + Php 2,000 = Php 3,200 over the life of the bond.

A bond's coupon is the annual interest payment that the bond issuer promises to pay to the bondholder. In this case, the bond has a face value of Php 2,000 and a 6% coupon, so the annual interest payment is 6% * Php 2,000 = Php 120.

The bond has a maturity date of 10 years, so the total interest payments to the bondholder over the life of the bond will be Php 120 * 10 = Php 1,200.

In addition to the interest payments, the bond issuer also promises to return the bondholder the face value of the bond at the maturity date. In this case, the face value of the bond is Php 2,000.

So, the corporation will pay the bondholder a total of Php 1,200 + Php 2,000 = Php 3,200 over the life of the bond.

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Answer:

Step-by-step explanation:

here is a step-by-step explanation of how to find the new dimensions of the field:

Start with the original dimensions of the field: 24 feet by 20 feet

Apply the scale factor of 1.6 to the length (24 feet): 24 feet * 1.6 = 38.4 feet

Apply the scale factor of 1.6 to the width (20 feet): 20 feet * 1.6 = 32 feet

The new dimensions of the field are: 38.4 feet by 32 feet.

To steps to construct a line segment that is 1/3 the length of the given segment is:

Draw a line segment CD of any length.

Fix the compass's end on C and pencil on D. This gives the length of CD.

Now divide the length of CD by 3. That is the 1/3 the length of CD.

Draw a line 1. Mark a point A on line 1. Change compass's setting into 1/3 the length of CD, place the compass at A.

Make an arc on the line l which cuts l at B. Now, AB is a copy of CD which is 1/3 the length of CD.

What is line segment?

A line segment is bounded by two definite points on a line. We also can say a line segment is part of the line which connects two points. A line has no endpoints and extends immensely in both the direction but a line segment has two fixed or distinct endpoints.

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If a coin is flipped four times, find the probability distribution for the number of heads. The correct option is (c) is Chart C.

In probability theory and statistics, a probability distribution is a mathematical function that gives the probability of occurrence of various possible outcomes of an experiment. This is a mathematical description of a random phenomenon in terms of sample space and event probabilities (a subset of the sample space).

For example, if X is used to denote the result of a coin toss ("experimental"), the probability distribution of X gives the value 0.5 (1 to 2 or 1/2) for X = table. and assume that: 0, 5 for X = tail (assuming the coin is fair). Examples of random phenomena are the weather conditions at a later date, the height of a randomly selected person, the proportion of boys in a school, or the results of a survey being conducted.

General Properties of Probability Distributions

Statisticians call variables that follow probability distributions random variables. The notation for a random variable that follows a particular probability distribution function is

X usually represents a random variable.

Tilde (~) indicates follow distribution.

Upper case indicates distribution. B. N for normal distribution.

Bracket contains the parameters of the distribution.

For example, X ~ N (µ, σ) represents a normally distributed distribution with population mean µ and standard deviation σ. The distribution of IQ scores is represented as X ~ N (100, 15).

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In a standard 52-card deck, 10.6 turns of the cards are anticipated before the first ace is seen.

A deck is a structure that covers a sea bed or a compartment permanently. The primary or top deck on a boat or ship is the horizontal support that acts as the hull's "roof," reinforcing it and providing the main working area.

An n-card deck will often need turning over (n+1)/(k+1) cards before the initial set of k notes can be seen. Given that there have been four aces and n=52, k=4, the solution is 53/5, which is 10.6.

The predicted count is therefore increased by 1/(k+1) for each non-target card, such as a card that wasn't an ace there in original question. Since there are n-k – anti cards, (n-k)/(k+1) is the anticipated group of non cards to appear prior to the initial target card. Because the initial target card increases the count by one, we may predict that (n-k)/(k+1) + 1 Equals (n+1)/(k+1).

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ANSWER:

x = 4

STEP BY STEP EXPLANATION:

See attachment for complete question

From the attachment, the parallelogram has two diagonals. And the diagonals of a parallelogram bisect one another.

Because 2x - 1 and 7 are opposite sides of a diagonal; We can say that:

2x - 1= 72x−1=7

Add 1 to both sides

2x - 1 + 1 = 7 + 12x−1+1=7+1

2x = 82x=8

Divide through by 2

x =4

Step-by-step explanation:

1.

central (arc) angle is twice the inscribed angle (at the arc).

127° = 2A

angle A = 127/2 = 63.5°

2.

the full circle are 360°.

127° are arc angle CT, that leaves

360 - 127 = 233° for the arc angle C A T.

3.

the central angle at O opposite of the indicated 96° angle is (due to the rules of intersecting lines) also 96°.

the triangle M-O-A is an isoceles triangle (because both legs are a radius of the circle).

that makes angles A and M equally sized.

as the sum of all angles in a triangle is always 180°,

angle A = angle M = (180 - 96)/2 = 84/2 = 42°

4. see 3.

5.

the sum of all angles around one point on one side of a line is also always 180° (they represent a half-circle).

so, the top and the bottom angle at O are supplementary to the 96° angle (together they have 180°).

so, each is 180 - 96 = 84°

that means

arc angle M N A = 84 + 96 + 84 = 264°

6.

arc angle A F = 95°

arc angle A N = 103°

therefore, arc angle F N = 360 - 103 - 95 = 162°

as explained in 1.

angle A = arc angle F N/2 = 162/2 = 81°

7.

the triangles J-E-N and J-A-N have the same inscribed angle at the arc.

angle A = angle E (I cannot read the number at E).

8.

arc angle J A N + arc angle JN = 360

arc angle J N = 2× angle E

arc angle J A N = 360 - 2× angle E (again the number there is unreadable to me).

9.

again the inscribed angle at the arc is half of the opposite arc angle.

angle Y = arc angle T A / 2 = 70/2 = 35°.

10.

we have the arc angles S Y (134°) and T A (70°).

the 2 missing arc angles to make the whole circle are equally large due to T S and A T being equally long.

so,

arc angle S T = (360 - 134 - 70)/2 = 156/2 = 78°

Answer:

920km/hr

Step-by-step explanation:

speed=distance/time

distance= 2300km

time=2 1/2 hours

2300÷5/

2300× 2/5=

920km/

The average speed of an airplane is 920 Km/hr.

We know that,

The average speed of a plane is the distance covered by it in an hour.

                   average speed = total Distance covered/ total time taken

                                          s = d/t

According to the question,      

                                    d = 2300 km.

                                    t = 2.5 hrs.

                          speed (s) = d/t

                                       = 2300 km/ 2.5 hrs.

                                       = 920 km./hr.

Hence, the speed of the Airplane is 920 km/hr.

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The existence of positive integers is a given,Therefore, 8, 9, and 10 are three consecutive whole numbers.

A mathematical model that may be expressed as a series of quadratic equations or as a quadratic equation, such as Y = aX2 + bX + c. When a quadratic equation is graphed, the connection between the variables is represented by a parabola. contrasting the linear model

The numbers should be x, x + 1, and x + 2.

Then, in response to the query, x 2

x ^2  + (x + 1)(x + 2) = 9.

2x^2 +3x - 9 =(2x+19)(x8)=0. + (x + 1)(x + 2) = 9.

It results in x=2 19,8.

Since the existence of positive integers is a given.

Therefore, 8, 9, and 10 are three consecutive whole numbers.

Use the following to solve any quadratic equations problem:

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Answer:

The National American Woman Suffrage Association (NAWSA) was an organization formed on February 18, 1890, to advocate in favor of women's suffrage in the United States.

(Have a nice day)

The absolute value of a number can never be less than zero, because the graph has a minimum value of 0 and is never negative, never below the x-axis.

If the absolute value is less than zero, there is no solution.

If the absolute value is less than or equal to zero, there is one solution.

If the absolute value is greater than zero, the solution is all real numbers

except for the value which makes it equal to zero, this will be written as a union.

The absolute value is always a positive value and not a negative number. so those numbers are called absolute values.

It is represented as |a|, which defines the magnitude of any integer ‘a’.

Absolute value is a term used in mathematics to indicate the distance of a point or number from the origin of a number line or coordinate system.

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17297280 ways can the sites for the new stores be selected. This can be solved using the concept of probability.

The word "probability" derives from the Latin word "probitatem," which means "credibility, likelihood," from the noun probabilis in the 14th century (see probable). The phrase was first used in a mathematical meaning in 1718.

A probability is a number that expresses the possibility or likelihood that a specific event will take place. Probabilities can be stated as proportions with a range of 0 to 1, or as percentages with a range of 0% to 100%.

Given that,

14 different sites on which to locate 7 stores

For store 1, it can be placed on 14 sites.

Store 2 can be placed on 13 sites (since store 1 is already on site 1).

Store 3 can be placed on 12 sites and

so on until store 7 which has 8 sites.

Therefore the number of ways is:

C = 14 × 13 × 12 × 11 × 10 × 9 × 8

C = 17297280 ways

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The system of equations can have an infinite number of solutions when the equations are equivalent.

A system of equations can have infinitely many solutions when the equations are equivalent, meaning that the equations are identical when one is subtracted from the other. When this happens, the system of equations is said to have an infinite number of solutions. To solve a system of equations by elimination with infinitely many solutions, the equations must first be rearranged so that the same variable terms are on one side and the constant terms are on the other. Then, the coefficients of one variable must be made equal by multiplying one or both equations by a constant. After this, the equations can be added together or subtracted from one another and the variable terms will cancel out. This will result in an equation with only the constant terms, which is equivalent to 0=0. This equation is true for all values of the variables, so the system of equations has an infinite number of solutions.

The system of equations can have an infinite number of solutions when the equations are equivalent. To solve the system of equations by elimination with infinitely many solutions, the equations must first be rearranged, the coefficients of one variable must be made equal, and the equations can be added or subtracted so that the variable terms cancel out. This will result in an equation equivalent to 0=0, meaning that the system of equations has an infinite number of solutions.

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Answer:

To cook 10 cups of rice, Martha used 18 cups of water. We know that this is a proportion of the amount of water needed to the amount of rice cooked:

10 cups of rice : 18 cups of water = x : y

We also know that x is the amount of water needed to cook 12 cups of rice.

To find out how much water Martha needs, we can keep the proportion and substitute the known value of x.

10 cups of rice : 18 cups of water = 12 cups of rice : y

We can cross multiply to get:

10 * y = 18 * 12

y = 18 * 12 / 10

y = 21.6 cups

Therefore, Martha needs 21.6 cups of water to cook 12 cups of rice.

Step-by-step explanation:

∠4=55

or, ∠=55/4 or,∠=13.75

∠2=?

or, ∠2=13.75*2

or,∠2=27.5

The previous balance in the account is equivalent to $68.303.

Given is that in August, Billy Quinlin deposited a total of $724 into his checking account. He wrote $585.27 in checks, had a service charge of $29.00 and earned $10.00 in interest. If his current balance is 239.46.

Assume that the initial cost was ${x}. So the total cost after depositing $724, the total amount will be ${x + 724}.

Total amount withdrawn = $585.27 + $29 = $614.27

Amount earned after interest -

10% of 614.27

(10/100) x 614.27

$61.427

Now, we can write -

{x + 724} - {614.27} + {61.427} = {239.46}

{x + 724} + {61.427} = {239.46 + 614.27}

x + 785.427 = 853.73

x = 853.73 - 785.427

x = 68.303

Therefore, the previous balance in the account is equivalent to $68.303.

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i did 21                

for thre firdse then ib did 9

Given the

Diagonal length 1 (d1) =40cm

diagonal length 2 (d2) =26cm

area of ​​rhombus,

= 1/2 (d1 × d2)

=1/2 (40×26)

=520[tex]cm^2[/tex]

Hence the area of the rhombus whose diagonals are 40 centimeters and 26 centimeters comes out to be 520[tex]cm^{2}[/tex].

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Answer:

Each coin has 2 outcomes when flipping (it may be head or tail), so the possibility to flip head is equal to possibility to flip tail and is .

If you are flipping three times, then using the product rule you can conclude that the possibility to get three heads is equal to possibility to get three tails and is:

Step-by-step explanation:

1. The group of players in the game of economics both produces and uses goods and services are producers and consumers

2. The purpose of a budget is keeping their expenses below their income

3. Some people are more committed to saving for retirement than other people because different people look at future risks differently.

4. The sentence that best describes the purpose of advertising is transmit product messages to an audience

5. The type of business that is most likely to use the bricks-and-clicks business model are: newspapers, grocery stores, and clothing sellers

6. The business model that a company follows is a business plan

A business model is a plan that outlines how a company intends to generate revenue and make a profit. It lays out the company's value proposition, target market, marketing and sales strategies, and the structure of the company's operations and finances. Examples of business models include subscription-based models, advertising-based models, and product-based models.

Therefore, the correct answers are as given above

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Answer:

Step-by-step explanation:

First, find the length of the longer pipe, which is stated to be 5 times longer than the shorter piece. Substitute the longer piece as b. Same for the shorter piece, but as a.

[tex]a + b = 342\\5b\:+\:? = 342\\a = 5b[/tex]

Why a is 5b is because a is the correspondent value to b since they are both substituted, in short words this means that a will be the equivalent of |5 × b - 342|

Next, we substitute the problem in a ruled equation. Think of it this way: There are 2 values in the equation. One has a value of 5 and the other has a value of one. Add those together, and you get 6, right? This will be important for our final answer.

[tex]6b\div 6 = 342\div 6\\b = 57[/tex]

Lastly, substitute a.

[tex]a + b = 342\\a + \bold{57} = 342\\a = \left(342 - 57\right)\\\\a = 285\\b = 57[/tex]

Hope this helps!

Answer:

It can't be (-2,8)  as u can't join (2,1) and (8,1) with (-2,8) without it ruining the rectangle.