PLEASE HELP ITS URGENT !!

The relation that represents a function is the last one:

x: 1, 2, 3, 4

y: 1, 1, 1, 1,

A function is a relation where each one of the inputs is mapped into a single one output.

For example the first option has the input x = 1 mapped into 3 different outputs, then it is not a function.

The only one that is a function is the last one:

x: 1, 2, 3, 4

y: 1, 1, 1, 1,

Where none of the inputs appears more than one time.

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Answer:

b = 93° , c = 87°

Step-by-step explanation:

b and 93° are vertically opposite angles and are congruent , then

b = 93°

c and 93° are a linear pair and sum to 180° , that is

c + 93° = 180° ( subtract 93° from both sides )

c = 87°

Answer:

b=93

c=87

Step-by-step explanation:

1. For b, the angle is 93 degrees because of the vertical angle theorem, where two straight lines intersect, forming two sets of linear pairs with congruent angles.

Therefore, that angle is 90 degrees.

2. For c, use the given angle that is provided, since angle C and the given angle are supplementary (equaling 180 degrees), we can subtract the total (180) from the part (93)

180 - 93 = 87

As per unitary method, Maliyah's bus ticket to New Orleans will cost $101.76 after using a coupon code and paying the tax.

The Unitary Method is a problem-solving strategy that is used to break down complex problems into smaller, more manageable parts.

To determine the final cost of Maliyah's bus ticket to New Orleans, we will use the unitary method of problem solving. This method involves breaking down the problem into smaller parts and solving each part separately to find the final answer.

The first step is to find the discounted price of the ticket. To do this, we multiply the original price of $120 by the discount percentage of 20%.

$120 * 0.20 = $24

Next, we subtract this amount from the original price to get the discounted price.

$120 - $24 = $96

Next, we find the amount of tax charged on the discounted price by multiplying the discounted price by the tax rate of 6%.

$96 * 0.06 = $5.76

Finally, we add this amount to the discounted price to get the final cost of the ticket.

$96 + $5.76 = $101.76

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Answer:

i think the answer is (2x+4)

Answer:

23/100

Step-by-step explanation:

The required cost per person of the purchased vegetables is given as  $7.62.

In mathematics, it deals with numbers of operations according to the statements. There are four major arithmetic operators, addition, subtraction, multiplication and division,

Here,
The total cost of vegetables for 2 1/2 pounds of pinto beans, 1 1/3 pounds of brussels sprouts, and 2 pounds of olives is given as,

= 5/2× 1.24 + 4/3 ×2.82 + 2 × 4.19
= $15.24

This, amount of the bill is split between two people,
= 15.24 / 2
= $7.62

Thus, the required cost per person of the purchased vegetables is given as  $7.62.

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The number of cattle would be 136,000 and the comparable ratio would be 4/10.

When we compare two ratios, they are said to be equivalent.

To determine whether two or more ratios are equivalent, they can be compared to one another.

For instance, ratios 1:2 and 2:4 are equivalent.

Equivalent ratios are two ratios with the same value.

By multiplying or dividing the two amounts by the same number, you may determine the corresponding ratio.

Finding equivalent fractions follows the same procedure.

So, an equivalent ratio is required by the question.

This refers to a fraction that is equal to 2/5 of the fraction between 700 and 799.

We multiply the numerator and denominator by the same amount to produce an equivalent fraction.

When we divide both by 2, we get:

(2*2)/(5*2) = 4/10

While working with thousands, tenths are helpful since subtracting a zero when taking a tenth makes it usable.

As a result, 1/10 would equal 34000, and 4/10 would equal four times that: 4(34000) = 136000.

Therefore, the number of cattle would be 136,000 and the comparable ratio would be 4/10.

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Complete question:

There were about 340,000 cattle placed on feed. Write an equivalent ratio that could be used to find how many of these cattle were between 700- 799 pounds. How many of the 340,000 cattle placed on feed were between 700-799 pounds?

Weight Group. Fraction of total cattle

less than 600. 1\5

pounds.

600-699. 11/50

700-799. 2\5

800. 9\20

Becca hit 21 + 7 = 28 home runs.

The addition is the method of adding two or more entities together. In math, addition is the procedure of calculating the sum of two or more numbers.

It is a preliminary arithmetic operation that is typically used in our day-to-day life. One of the most common uses of addition is when we deal with money, calculate our bills, or calculate time.

The addition is an operation used to sum up, numbers. The result that is received after addition is known as the sum of the given numbers.

For example, if we wish to calculate the Becca hit, we would add the Beverly hit and 7.

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--The given question is incomplete; the complete question is

"Becca hit 7 more home runs than Beverly. Beverly hit 21 home runs. How many runs did Becca hit?"--

the correct choice is tilted to the right.

What is frequency distribution?

The gathered data is arranged in tables based on frequency distribution. The information could consist of test results, local weather information, volleyball match results, student grades, etc. Data must be presented meaningfully for understanding after data gathering. A frequency distribution graph is a different approach to displaying data that has been represented graphically.

The given statement is "The salary of everyone employed by a large university."

The distribution is skewed to the right because the starting pay for all employees at a large university is modest and there may be select positions with significant payouts.

Therefore, the correct choice is tilted to the right.

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There are infinitely many possible solutions to a continuous linear function graph or equation.

A constant rate of change here in the coordinate plane describes a straight line. As an illustration, the equation y = 3x – 2 depicts a linear function since it is a straight line in the coordinate plane. This function may be expressed as f(x) = 3x - 2 since y can be substituted with f(x).

An unlimited number of solutions exist for a linear function. Therefore, we may replace the domain with an endless amount of values.

A table lists all of the possible solutions.

All of the solutions are represented by an equation or graph.

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The ratio of wins to losses is 5:6.

The ratio of losses to ties will be 3:2

The ratio of losses to games played will be 2:5.

The ratio of wins to games played will be 1:3.

Ratio in Mathematics simply demonstrates how many times one number can be able to fit into another number. It should be noted that ratios contrast two numbers by dividing them. In this case, A/B will be the formula if one is comparing one variable (A) to another variable (B).

The ratio of wins to losses is:

= 10 / 12

= 5:6.

The ratio of losses to ties will be:

= 12 / 8

= 3:2

The ratio of losses to games played will be:

= 12 / (10 + 12 + 8)

= 12 / 30

= 2:5.

The ratio of wins to games played will be:

= 10 / 30

= 1:3

The ratio of children to adult will be:

= 165 / 66

= 5:2

The ratio of good bothes to games boothes will be:

= 6/15.

= 2:5

The ratio of children to games booths will be:

= 165 / 15

= 11:1

The ratio of female lions to make lions will be:

= 20 / 8

= 5:2

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Answer:

10^(3m-2n)

Step-by-step explanation:

Whenever we divide powers, we subtract them.

1000^m can be written as 10^3 (10×10×10)

100^n can be written as 10^2 (10×10)

So, we get 10^3m (m is multiplied by the power of 3) and 10^2n (n is multiplied by the power of 2).

So, the answer would be 10^(3m-2n).

(a + b) * (a + b) = a * a + a * b + a * b + b * b = [tex]a^{2}[/tex] + 2ab + [tex]b^{2}[/tex]

This is an example of how the final result can end up with only three terms.

When you multiply two binomials, the result can sometimes have fewer than four terms because some of the terms may be combined or simplified.

The reason for this is that when you multiply two binomials, you use the distributive property, which states that you can multiply each term in one binomial by each term in the other binomial. The product of each pair of terms is a term in the final result.

For example, if you multiply (a + b) and (c + d), the final result will have four terms:

(a + b) * (c + d) = a * c + a * d + b * c + b * d

However, if one of the terms in either binomial is equal to zero, then the product of that term and the other term will be equal to zero, and that term will not appear in the final result:

(a + b) * (0 + d) = a * 0 + a * d + b * 0 + b * d = a * d + b * d

This is an example of how the final result can end up with only two terms.

Another way the final result can end up with only two terms is if two of the terms are equal to each other. When this happens, you can add them together and simplify the expression:

(a + b) * (a + b) = a * a + a * b + a * b + b * b = a^2 + 2ab + b^2

This is an example of how the final result can end up with only three terms.

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The graph of one period of: y = -8 cos 5x is graph (a)

From the question, we have the following parameters that can be used in our computation:

y = -8 cos 5x

Tto graph one period of y = -8 cos 5x, we use the following

Connect the maximum and minimum points with a smooth curve to form one period of the function.

In this case, the graph is (a)

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The greatest common factor (GCF) of 18, 30, and 54 is 6.

The greatest number that divides two or more numbers without leaving a residue is known as the GCF.

The prime factorization approach is the most effective way to resolve this issue.

Using this technique, you will first determine the largest common factor amongst each number's prime factors.

The prime factorization of 18 is 2 x 3 x 3.

The prime factorization of 30 is 2 x 3 x 5. The prime factorization of 54 is 2 x 3 x 3 x 3.

The largest common factor amongst all of them is 6, which is the GCF.

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Answer: search it up

Step-by-step explanation:

The distance that exists from point A to B is 583 feet

The distance is given as Xa - Xb

WE have to solve for Xa

Tan 7 = 141 / Xa

Xa = 141 / Tan 7

Xa = 1148.4

Next we have to solve for xB

At B the vertical change remains 141 we are to find XB using the angle 14 degrees

Tan 14 = 141 / Xb

Xb = 141 / tan 14

Xb = 565.52

Then the distance = 1148.4 -  565.52

= 582.88

≈ 583 feet

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[tex]2x+2y=-8 \implies x+y=-4 \implies y=-4-x[/tex]

We can substitufe this result into the second equation.

[tex]-10x-5(-4-x)=-5 \\ \\ -10x+20+5x=5 \\ \\ -5x+20=5 \\ \\ -5x=-15 \\ \\ x=3 \implies y=-4-3=-7[/tex]

[tex]\therefore[/tex] The solution is [tex](3,-7)[/tex].

The person that is farther from the cafeteria would be Valerie.

To determine which student is farther from the cafeteria, we need to calculate the distance each student has traveled from the cafeteria.

For Russell, his total displacement can be calculated using vector addition:

10 yards (due West) + 5 yards (South of West) = 10.87 yards at an angle of 305° from due West.

For Valerie, her total displacement can be calculated using vector addition:

10 yards (due East) + 5 yards (North of East) = 12.5 yards at an angle of 75° from due East.

Since the magnitude of the vector representing Valerie's displacement is larger, she is farther from the cafeteria.

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Answer:

Step-by-step explanation:

i guess converges

Answer:

m-n/2

Step-by-step explanation:

we are here given that,

[tex]\longrightarrow \log_{a}(15)=m [/tex] and ,

[tex]\longrightarrow \log_{a}(5) = n [/tex]

Taking the first given equation, we have;

[tex]\longrightarrow \log_{a}15=m \\ [/tex]

[tex]\longrightarrow \log_{a}(5\times 3) = m\\[/tex]

[tex]\longrightarrow \log_a 5 + \log_a 3 = m [/tex]

now substitute the value from second equation,

[tex]\longrightarrow n + \log_a 3 = m \\ [/tex]

[tex]\longrightarrow \log_a(\sqrt3)^2 = m - n \\ [/tex]

[tex]\longrightarrow 2 log_a \sqrt3 = m - n \\ [/tex]

[tex]\longrightarrow \underline{\underline{ \log_a \sqrt3 = \dfrac{m-n}{2}}} [/tex]

And we are done!

When two of the six membered rings are represented in chair conformations, the connection between these two rings is analogous to cyclohexane bridge.

A "cyclohexane bridge," where the two six-membered rings are connected by two carbon atoms, which act as a bridge between them. The conformation of this bridge can vary, and it is often depicted as a zigzag line in organic chemistry diagrams.

The exact conformation of the bridge and the two chair conformations of the rings will depend on the specific molecule being discussed.

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-- The given question is incomplete, the complete question is

"When two of the six membered rings are represented in chair conformations, the connection between these two rings is analogous to _______" --

The positive angle between 0 and 2 radians that is coterminal with the angle −143 radians is 1.057 radians, which is equal to 59.8°.

To find the positive angle in radians that is coterminal with −143 radians, we must first convert the negative angle to its equivalent positive angle. The angle −143 radians is equivalent to the angle 2π - 143 radians. We can calculate this by using the formula 2π + x = 2π - |x|, where x is the given angle. In this case, x = −143. Applying this formula, we get 2π + (−143) = 2π - |−143| = 2π - 143. This is the equivalent positive angle of the given negative angle. To find the positive angle that is coterminal with the positive angle we just found, we must subtract it from 2π until we get a value that is between 0 and 2π. To do this, we subtract 2π - 143 from 2π until we get a value that is between 0 and 2π. After subtracting 2π - 143 from 2π multiple times, we get the result 1.057 radians, which is equal to 59.8°. Therefore, the positive angle between 0 and 2 radians that is coterminal with the angle −143 radians is 1.057 radians.

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The tallest that his daughter can be is 35inches.

An equation is an expression that shows the relationship between two or more numbers and variables.

A mathematical equation is a statement with two equal sides and an equal sign in between. An equation is, for instance, 4 + 6 = 10. Both 4 + 6 and 10 can be seen on the left and right sides of the equal sign, respectively.

Given;

Mr. Wilson's height is at least 6 inches more than twice his daughter's height.

He is 76 inches tall.

Now, let the height of daughter be x

So, 2x+6=76

x+3=38

x=35

Therefore, by the equation the height of daughter will be 35inches.

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The percent reduction in the price of the car is given as follows:

12%.

The percent reduction in the price of the car is obtained applying the proportions in the context of this problem.

A proportion is applied because the percentage reduction is obtained dividing the reduction by the initial value, and then multiplying by 100%.

The parameters for this problem are given as follows:

Hence the percent reduction is given as follows:

1416/11800 x 100% = 12%.

The problem asks for the percent reduction in the price of the car.

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The triangle midsegment is a very important concept in geometry, and the triangle midsegment theorem states that the midsegment of a triangle is parallel to the third side and has a length equal to half of the length of the third side

The triangle midsegment theorem states that the midsegment of a triangle is parallel to the third side of the triangle and has a length that is equal to half of the length of the third side.

In this explanation, we will define the midsegment of a triangle and explain the triangle midsegment theorem in more detail.

To begin, let's consider a triangle ABC with midpoints D and E on sides AB and AC respectively. The segment DE is the midsegment of triangle ABC.

According to the triangle midsegment theorem, the length of DE is equal to half the length of the third side of the triangle, BC. Mathematically, this can be represented as follows:

DE = BC/2

In addition to the length, the midsegment of a triangle is also parallel to the third side. This means that if we extend the midsegment, it will eventually intersect the third side of the triangle.

The triangle midsegment theorem states that the midsegment of a triangle is parallel to the third side and also has the same length as half of the third side.

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The measure of the angle N will be 82.8 degrees.

The square of the length of any one side of a triangle is equal, by the cosine rule, to the sum of the squares of the lengths of the other two sides, multiplied by the cosine of the angle they are a part of.

Given that the formula form cosine law is,

a²=b²+c²- 2.bc.cos(A)

Let us assume the values a = 6, b = 5, and c = 4. The angle N will be calculated as:-

a²=b²+c²- 2.bc.cos(A)

6² = 5² + 4² - 2 x 5 x 4 cos(A)

36 = 25 + 16 - 40cos(A)

-5 = - 40cosA

cosA = 1 / 8

A = cos⁻¹( 1 / 8 )

A = 82.81°

Therefore, the value of angle N is 82.81°

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Answer:

To find the change in the unemployment rate, we need to calculate the ratio of the decrease in the number of unemployed workers to the total number of workers in the country. If the number of unemployed workers decreased from 5.3 million to 3.9 million, then the decrease is 5.3 million - 3.9 million = 1.4 million.

The total number of workers in the country is equal to the population minus the number of unemployed workers, or 75 million - 5.3 million = 69.7 million.

So, the change in the unemployment rate is (1.4 million / 69.7 million) * 100% = 2.0%.

Therefore, the answer is:

D. It increased by about 2%.

The solution is: D. It increased by about 2%.

Subtraction is the process of taking away a number from another. It is a primary arithmetic operation that is denoted by a subtraction symbol (-) and is the method of calculating the difference between two numbers.

here, we have,

To find the change in the unemployment rate, we need to calculate the ratio of the decrease in the number of unemployed workers to the total number of workers in the country.

If the number of unemployed workers decreased from 5.3 million to 3.9 million,

then the decrease is 5.3 million - 3.9 million = 1.4 million.

The total number of workers in the country is equal to the population minus the number of unemployed workers, or 75 million - 5.3 million = 69.7 million.

So, the change in the unemployment rate is (1.4 million / 69.7 million) * 100% = 2.0%.

Therefore, the answer is:

D. It increased by about 2%.

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By transitive property, proved RQ is parallel to SU.

Parallel lines are those lines that are equidistant from each other and never meet, no matter how much they may be extended in either directions.

Given that,

RS║VT

∠6≅∠3

To prove: RQ║SU

RS║VT (Given)

∠6≅∠3 (Given)

∠5≅∠3 (Alternate interior angles between the parallels RS and VT)

Now, ∠6≅∠5 (Transitive property)

Since, ∠6 is congruent to ∠5, then they are alternate angles between RQ and SU.

Then, RQ║SU

Hence, proved RQ is parallel to SU.

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Answer:

2.29

Step-by-step explanation:

add the 2 numbers in decimal form then divide by 2