What is the difference between halves and half?

Answers

Answer 1

Answer: havles and half have a difference of the amount of halves

Step-by-step explanation:  such as one half is just 1 havles, but 2 halves you have 2 a halfs.


Related Questions

Two different drugs, X and Y, are currently in use to treat a certain condition. About 7 percent of the people using either drug experience side effects. A random sample of 75 people using drug X and a random sample of 150 people using drug Y are selected. The proportion of people in each sample who experience side effects is recorded.

Answers

Therefore ,option C is correct since the percentage sample would need to be higher than 100 to produce a significant result.

What is a percentage?

A percentage is a subdivision by 100, also referred to as percent. A percentage, which is defined as "per 100," denotes a component of an overall amount. For instance, 45% represents the number 45 out of 100. Calculating a percentage is the process of finding the proportion of a whole given terms of 100. There are choices for fraction computation and using online calculators.

Given:

A random selection of 75 drug users of drug X and just a random selection of 150 drug users of drug Y are chosen,

Most statisticians agree that you need a 100 sample size to get any kind of statistically meaningful findings. You should absolutely poll each and every person in a population of less than 100.

The representative sample for medication X is therefore insufficient.

Therefore ,option C is correct since the sample would need to be higher than 100 to produce a significant result.

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A regular octagon $ABCDEFGH$ has an area of one square unit. What is the area of the rectangle $ABEF$

Answers

The area of the rectangle ABEF = 2sa = 2ss/(2*tan(180/8)) = s^2/(tan(180/8)).

What is an octagon?

An octagon is a polygon with eight straight sides and eight angles. It is a closed two-dimensional shape with eight sides of equal length. A regular octagon is an octagon in which all sides and angles are equal.

When it comes to the area of a regular octagon, the area of a regular polygon can be calculated using the formula

A = (ns^2)/(4tan(180/n)) where A is the area, n is the number of sides and s is the length of each side.

In case of a regular octagon, the area of an octagon is (8s^2)/(4tan(180/8))

A rectangle ABEF is made up of two congruent sides with the length of the side of the octagon, and two congruent sides with the length of the apothem of the octagon.

An apothem of a regular polygon is the distance from the center of the polygon to the midpoint of any side. The apothem of a regular octagon can be calculated by using the formula

a = s/(2*tan(180/8)) where a is the apothem and s is the side of the octagon.

Hence, the area of the rectangle ABEF = 2sa = 2ss/(2*tan(180/8)) = s^2/(tan(180/8)).

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Belinda is thinking about buying a house for $179,000. The table below shows the projected value of two different houses for three years:

Answers

Where is the table?

Answer:

A function is a relation from a set A to a set B where the elements in set A only maps to one and only one image in set B. No elements in set A has more than one image in set B.

Part A :

If a function is linear, then the function values have equal differences.

If a function is exponential, the function values have equal ratios.

For car 1 :

36450 / 40,500 = 9/10

32805 / 36450 = 9/10

Values of car have equal ratios.

This is exponential function.

For car 2 :

39000 - 42000 = -3000

36000 - 39000 = -3000

Values of car have equal differences

This is linear function.

Part B :

The initial value of car is 45,000.

For car 1 :

f(1) = 40,500, f(2) = 36,450, ............

For car 2 :

f(1) = 42,000, f(2) = 39,000, ..........

Part C :

For car 1 :

f(13) =   = 11438.396

For car 2 :

f(13) =  = 6000

There is a significant difference in the values of the car after 13 years. The value of the car 1 is greater.

Hence the value of the car 1 is described by an exponential function and that of car 2 by linear function. The value of car 1 is greater after 13 years.

Step-by-step explanation:

What are the 4 parts of a system?

Answers

It can include things like answers to equations, solutions to problems, and visualizations of data.

1. Input: The data and instructions a system receives.

2. Process: The manipulation of data and instructions to produce an output.

3. Output: The result of the system's processing of the data and instructions.

4. Feedback: Information from the output that is used to improve the system's performance.

1. Input: The first part of a system in mathematics is the input. This is the data and instructions that the system receives. It can include things like numbers, equations, formulas, and instructions for how to process the data.

2. Process: The second part of a system in mathematics is the process. This is where the data and instructions are manipulated to produce an output. This can include things like calculations, algorithms, and other mathematical operations.

3. Output: The third part of a system in mathematics is the output. This is the result of the system's processing of the data and instructions. It can include things like answers to equations, solutions to problems, and visualizations of data.

4. Feedback: The fourth part of a system in mathematics is the feedback. This is information from the output that is used to improve the system's performance. This can include things like error messages, suggested changes, and suggestions for optimization.

The four parts of a system in mathematics are input, process, output, and feedback. Input is the data and instructions a system receives. Process is the manipulation of data and instructions to produce an output. Output is the result of the system's processing of the data and instructions. Feedback is information from the output that is used to improve the system's performance.

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A tone i launched into the air from a height of 240 feet. The height,h , of the tone, in feet, econd after launch i given by the formula h = - 16t^2 32t40. After how long will the tone hit the ground?

Answers

When the tone's height, h, equals 0, we can determine when the tone will fall to the ground. The equation that expresses the height of the tone as a function of time is as follows:

    h = -16t^2 + 32t + 40

  where t is the number of seconds since the tone was launched, and h is the tone's height in feet.

  We can set the formula equal to 0 because we are aware that h = 0 when the tone strikes the ground:

   -16t^2 + 32t + 40 = 0

Here is the quadratic formula:

t = (-b ± √(b^2 - 4ac)) / 2a

where a = -16, b = 32, and c = 40.

With these values entered into the formula, we obtain:

t = (-32 ± √(32^2 - 4(-16)(40))) / 2(-16)

t = (-32 ± √(1024 + 2560)) / (-32)

t = (-32 ± √(3584)) / (-32)

t = (-32 ± 64) / (-32)

t = (32) / (-32) or (-96) / (-32)

t = -1 or 3

The duration of the tone before it reaches the ground is -1 or 3 seconds.  

       However, as there is no such thing as a negative amount of time, it takes 3 seconds for the tone to reach the earth.

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Select the correct answer from each drop-down menu. Look at the tables of values below. Data Set 1 Data Set 2 x y -2 6 0 6 1 4 3 2 5 0 x y 1 -2 3 2 3 0 5 8 7 5 Data set is not a function, while data set is a function. To turn the data set that is not a function into a function, the point can be changed so that the x-value is not equal to . Reset Submit

Answers

Data set 2 is not a function, while data set 1 is a function. To turn the data set that is not a function into a function, the point (3,0) can be changed so the x-value is not equal to 1, 3, 5 or 7.

When does a relationship represents a function?

To verify whether a relation represents a function, we need to observe if each input is mapped to only one output.

In input-output format, the points in these relations are given as follows:

(x,y).

Hence a data-set will represent a function if each value of x is mapped to a single value of y.

This means that data-set 1 represents a function, while data-set 2 does not, as the value of x = 3 is mapped to both y = 2 and y = 0.

The data-set 2 will represent a function if one of the x-coordinates of 3 is changed to another x-coordinate, that is also different of the other x-coordinates of the table.

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What are the 3 types of graphs we use to compare data?

Answers

Pie charts, bar charts, area charts, or bubble charts are the 3 types of graphs we use to compare data

The pie chart is used for relative comparison, which is strongly discouraged by a lot of data visualizers because it takes up too much space but the information value provided is very little unless more visual aids are provided which then is meaningless.

Bar charts are used for precise comparison, Comparing parts of a bigger set of data, highlighting different categories, or showing change over time.

Having a long categories label which offers more space, and If you want to illustrate both positive and negative values in the dataset.

If you want to compare volumes, use an area chart or a bubble chart.

The area chart shows part-to-whole relations and portrays the volume of your data and not just the relation to time.

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Point Q is the center of dilation. Line W Y is dilated to created line W prime Y prime. The length of Q W is 2 and the length of W W prime is 3.5. Line WY is dilated to create line W'Y' using point Q as the center of dilation. What is the scale factor

Answers

The scale factor of the given measurement  is 1.75.

The scale factor of a dilation is determined by the ratio of the length of the image to the length of the preimage. In this case, line W'Y' is the image and line WY is the preimage. We know that the length of QW is 2 and the length of WW' is 3.5.

We can use these pieces of information to calculate the scale factor. The scale factor is the ratio of the length of the image to the length of the preimage, which means it is the ratio of 3.5/2 = 1.75.

Therefore the scale factor of the dilation is 1.75.

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Mei Mei has a part-time job at an ice skating rink selling hot cocoa. She decided to plot the number of hot cocoas she sold relative to the day's high temperature and then draw the line of best fit. Based on the line of best fit, how many hot cocoas would you predict Mei Mei to sell if the day’s high temperature were 42 ∘ ∘ F? 2 4 6 8 10 12 14 16 18 20 22 24 70 73 76 79 82 85 88 91 94 97 100 103

Answers

The number of hot cocoas that Mei Mei would be predicted to sell if the day’s high temperature was of 42 ºF is given as follows:

58.

How to define the linear function?

The slope-intercept definition of a linear function is given as follows:

y = mx + b.

For which the parameters are given as follows:

m is the slope, representing the rate of change.b is the intercept, representing the value of y when x = 0.

The function touches the y-axis at y = 100, meaning that the intercept b is defined as follows:

b = 100.

When x increases to six, y decays to 94, hence the slope m is obtained as follows:

m = (94 - 100)/(6 - 0)

m = -1.

Hence the function that predicts the amount of hot cocoa sold for a high temperature of x ºF is given as follows:

y = -x + 100.

The estimate if the high temperature was of 42 ºF is given as follows:

y = -42 + 100

y = 58.

Missing Information

The graph of the linear function is given by the image presented at the end of the answer.

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Given the function y=|⁢x+1⁢|. State the domain over which the function is increasing.

Answers


Let’s take a look at what this function looks like when graphed, so we can better understand the nature of the domain. If you graph y=|x+1|, you will end up with a “V”

We can see that the domain of this function is all real numbers, as the function is defined over all real numbers.

Now, let’s examine the behavior of the function in this domain. We see that the function is increasing over certain regions of the domain. Specifically, the function is increasing when x is less than -1 and when x is greater than -1. This can be seen clearly in the graph, as the “V” shape shows that the function increases on either side of the point where x=-1.

So, to summarize, we can say that the domain of the function y=|x+1| is all real numbers, and that within this domain, the function is increasing when x is less than -1 and greater than -1.

Can someone help me with this question please. Thank you

Answers

Answer:

hola buenos skskskskseolelelldd

select the correct answer. it is estimated that approximately one-half of all aluminum cans will be recycled each year. if a soft drink company produces 350,000 cans one year, how many cans are still in use after 4 years of recycling and re-using, using this function? nt

Answers

After 4 years of recycling and re-using, approximately average one-half of the original 350,000 cans produced by the soft drink company would still be in use.

1. 350,000 cans produced in 1 year

2. 50% of cans recycled each year

3. 50% of 350,000 cans = 175,000 cans

4. After 4 years, 175,000 cans still in use.

Each year, it is predicted that about half of all aluminum cans will be recycled. This means that if a soft drink company produces 350,000 cans one year, then after four years, approximately one-half of the original cans produced would still be in use. This can be calculated by taking the initial number of cans produced (350,000), multiplying it by fifty percent (50%), and then multiplying that number by four (4). The final result is that after four years of recycling and re-using, approximately 175,000 cans would still be in use.

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In mrs.thomas’ class, 16 of the students received A’s and 20 received B’s. In mr.carls class 12 students received a’s and 15 recived b’s which class has a lower ratio to a’s and b’s

Answers

Mrs Thomas' and Mr Carl's classes both have same lower ratio of A's to B's which expressed in the lowest term as 4:5 or fraction as 4/5

Expression of ratio as fractions

Ratio is used to compare values, and can be expressed as fractions.

Mrs Thomas' class have the ratio of students her students A's to B's as 16:20. And can be expressed as fraction in its lowest term as follows:

16:20 = 16/20

16:20 = 4/5

Mr Carl's class have the ratio of students her students A's to B's as 12:15. And can be expressed as fraction in its lowest term as follows:

12:15 = 12/15

12:15 = 4/5

Therefore, since the lowest form of Mrs Thomas' class and Mr Carl's class ratios of A's to B's are equal, then both class have equivalent lower ratio of A's to B's.

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Keilantra has $660 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 $488.20.
She buys 2 bicycle reflectors for $11.17 each and a pair of bike gloves for $19.05.
She plans to spend some or all of the money she has left to buy new biking outfits for $37.26 each.

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

Answers

a) An inequality that can determine x the number of outfits Keiland can purchase while staying within her total budget of $660 is 529.59 + 37.26x ≤ 660.

b) The inequality solution shows that x cannot be more than 3.

What is inequality?

An inequality is a mathematical statement that two or more mathematical expressions are unequal or not equivalent.

Inequalities are depicted as follows:

Greater than (>)Greater than or equal to (≥)Less than (<)Less than or equal to (≤)Not equal to (≠).

These inequality symbols are usually written between two numbers or algebraic expressions.

The total spending budget Keilantra has = $660

The cost of a new bicycle = $488.20

The cost of 2 reflectors = $22.34 ($11.17 x 2)

The cost of a pair of bike gloves = $19.05

The total costs for the above three items = $529.59

The unit cost of new biking outfits = $37.26

The number of outfits Keilantra can purchase = x

Inequality:

529.59 + 37.26x ≤ 660

37.26x ≤ 660 - 529.59

37.26x ≤ 130.41

x ≤ 3.5

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Which graphs represents a function?

Answers

Answer:

1 i think 2 if not

Step-by-step explanation:

The table of ordered pairs (x, y )gives an exponential function.
Write an equation for the function.

Answers

The exponential equation represented by the table is given as y = 12(2ˣ)

What is an equation?

An equation is an expression composed of variables and numbers linked together by mathematical operations.

The standard form of an exponential equation is:

y = abˣ

Where b is the rate of change and a is the y intercept.

From the table, at point (0, 12):

y = abˣ

Substituting the values gives:

12 = ab⁰

a = 12

At point (1, 24):

y = abˣ

Substituting the values gives:

24 = ab¹

24 = 12b

b = 2

The exponential equation is given as y = 12(2ˣ)

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-7x7^-4 can someone explain it to me pls

Answers

The answer is -1/343.
1). First you calculate the product which will be -7^-3
2). Express it with a positive exponent which is a^-n = 1/a^n, so answer is -1/7^3
3). Evaluate it which gives you the answer “-1/343

Suzie has $9,126 in an account. The interest rate is 10% compounded annually.
To the nearest cent, how much will she have in 5 years?

Answers

Answer: $14697.51

Step-by-step explanation:

[tex]9126(1+0.10)^{5} \approx \$14697.51[/tex]

it takes 3 people 12 hours to paint a room. How long would it take 1 person to paint the same room?

Answers

Answer:

36 hours

Step-by-step explanation:

3 x 12 = 36

Answer:

36 hours

Step-by-step explanation:

if it took 3 people to paint a room in 12 hours, we have,

3 people = 12 hours

divide by 3.      multiply by 3

1 person = 36 hours.

helppppppppp im
not good at geo

Answers

Answer:

Equal

Step-by-step explanation:

Since all angles are the same

So the border lines should also be equal

what is the total number of points of intersection of the graphs of the equations y 5 ex and xy 5 20 ?

Answers

A. The total number of points of intersection of the graphs of the equations y = 5e^x and xy = 20 is two.

To find the points of intersection, we must solve the two equations for x and y.

For the first equation, y = 5e^x, we can solve for x by taking the natural logarithm of both sides and getting x = ln(y/5).

For the second equation, xy = 20, we can solve for y by dividing both sides by x and getting y = 20/x.

We can then substitute the expression for x in terms of y into the expression for y in terms of x and solve for y to get y = 20/(ln(y/5)). This is a nonlinear equation that must be solved numerically.

By using numerical methods, we can solve the equation and find the two points of intersection, which are (x, y) = (3.68, 4.64) and (x, y) = (0.87, 22.95).

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Please help meee step by step

Answers

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

0
с
z←
85⁰
D
Work out the three-figure bearing of D from C.

Answers

Answer:

  095

Step-by-step explanation:

You want the bearing from C to D, given that the bearing from D to C is 85° west of north.

Bearing

The bearing from C to D will be the opposite of the bearing from D to C.

Bearing is measured clockwise from north, so the bearing shown from D to C is -85°. Its opposite is found by adding 180°.

  180° +(-85°) = 95°

The 3-digit bearing of D from C is 095.

how many -digit positive integers can be formed if the digits in odd positions (counting the rightmost digit as position ) must be odd and the digits in even positions must be even and positive?

Answers

The numbers that can be formed using the  condition is [tex]20^n[/tex]

When a positive integer has n digits and the first digit is 2, all of the digits are prime, the probability that any two successive digits added together are prime is. Numbers from the set {1,3,5,7,9} must be used in the n odd locations, and numbers from the set {2,4,6,8} must be used in the n even spots.

We cannot include 0 in even positive integers because it is neither positive nor negative.

Order matters and repetitions are permitted.

So, here we are

possibilities are

[tex]5^n \times 4^n =20^n[/tex]

where n is the integral value

Therefore, the number of positive integers with digits and the specified restriction is [tex]20^n[/tex]

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A marine biologist is studying the growth of a particular species of fish. she writes the following equation to show the length of the fish, f(m), in cm, after m months:

f(m) = 4(1.08)m
what is the average rate of change of the function f(m) from m = 3 to m = 7, and what does it represent? (4 points)

Answers

The supplied statement states that the function f(maverage )'s rate of change is 0.78 cm, representing the fish's original length.

What in math is a function?

A function in mathematics is an expression, rule, or law that determines the link between two variables, one of which is an independent variable (the dependent variable). Functions may be present everywhere in mathematics, and they are essential for building physical connections in the sciences.

The fish's original length, which is represented by the graph's y-intercept, is 5 cm.

The function f(maverage )'s rate of change at m = 3 to m = 7

m = 3 => f(3) = 5(1.08) = 5.4 cm

m = 7 => f(7) = 5(1.08)⁷ = 8.55 cm

Change in 9 - 1 = 8 months = 8.55 - 5.4 = 3.15 cm

The function's average variation at m = 3 through m = 7 is given.

= (3.15/4)

= 0.78 cm per month

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Sorry for the fact that this is in French but i have exams coming up and i don’t understand this concept. You can translate and explain in English, idc. It’s Annuities

Annuité : Une série d'un nombre donné de versements ou de retraits périodiques.
Annuité de fin de période : Une annuité dont les versements sont effectués à la fin de
chaque période.
M = (R[(1 + i)^n −1])/i
M représente le montant total au moment du dernier versement
R représente la somme versée périodiquement, en dollars
i représente le taux d'intérêt par période de capitalisation, sous forme décimale
n représente le nombre de périodes de capitalisation.
Ex1. À la fin de chaque mois, pendant 3 ans, Patrick dépose 100 $ dans un compte qui
rapporte 6% d'intérêt par année, composé mensuellement.
a) Détermine le solde du compte au bout de 3 ans
b) Quel est le total de l'intérêt accumulé ?

Answers

a) Pour déterminer le solde du compte au bout de 3 ans, nous devons utiliser la formule de l'annuité de fin de période. Il y a un total de 3 ans x 12 mois/an = 36 mois de capitalisation. Le taux d'intérêt par mois est de 6%/12 = 0.005. La somme déposée chaque mois est de 100 $. En utilisant la formule, nous pouvons calculer le solde final:

M = (R[(1 + i)^n −1])/i

M = (100 [(1 + 0.005)^36 −1])/0.005 = $51,664.23

b) Pour calculer le total de l'intérêt accumulé, nous pouvons soustraire le montant total des dépôts (100 $ x 36 mois = $3,600) au solde final du compte.

Intérêt accumulé = Solde final du compte - Montant total des dépôts

Intérêt accumulé = $51,664.23 - $3,600 = $48,064.23

En résumé, le solde final du compte après 3 ans est de 51,664.23 $ et l'intérêt accumulé est de 48,064.23 $.

J'espère que cela aide et a été correctement traduit haha

How do you determine a value in a ratio when the difference between two amounts is given?

Answers

To determine the value in a ratio when the difference between two amounts is given, divide the difference by the ratio. For example, if the ratio is 3:2 and the difference between the two amounts is 12, then the value of the first amount is 18 (12/3 = 4 x 3 = 18). The value of the second amount is 12 (18 - 12 = 6 x 2 = 12).

1. Identify the ratio given in the problem.

2. Identify the difference between the two amounts.

3. Divide the difference by the ratio to determine the value of the first amount.

4. Subtract the difference from the first amount to determine the value of the second amount.

To determine the value in a ratio when the difference between two amounts is given, divide the difference by the ratio. For example, if the ratio is 3:2 and the difference between the two amounts is 12, then the value of the first amount is 18 (12/3 = 4 x 3 = 18). The value of the second amount is 12 (18 - 12 = 6 x 2 = 12).

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At a school, the parking lot is ¾ full. The lot is
noselection
full of cars.

Answers

The fraction of no selection cars is 1/4 in the parking lot.

What is fraction?

A fraction is a portion of a whole and is expressed as a rational number using the in-line notation form a/b or the traditional "display" notation for a and b.

The number is expressed as a quotient in mathematics by dividing the numerator by the denominator.

In the numerator or denominator of a complex fraction is a fraction. A proper fraction has always a numerator that is all the time lower than its denominator. If the numerator is greater, it is referred to as an improper fraction and can also be expressed as a mixed number, which is a proper-fraction remainder divided by a whole-number quotient.

The whole of a fraction is 1

Here parking lot is  ¾ full

So the The lot that is no selection full of cars is

= 1 - ¾

= 4/4 - 3/4

= 1/4

Thus, the fraction of no selection cars is 1/4 in the parking lot.

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Which of the following expressions is equivalent to the expression “eleven from a number”?

“the sum of eleven and a number”
“the difference between a number and 11”
“a number added to 11”
“11 subtracted from a number”
“a number subtracted from 11”
“11 added to a number”
(multi answer)

Answers

The expression is equivalent to the expression (x - 11) will be the difference between a number and 11 and 11 subtracted from a number. Then the correct options are B and D.

What is an equivalent expression?

The equivalent is the expression that is in different forms but is equal to the same value.

The statement is given below.

“Eleven from a number”

Convert the statement into a mathematical form. Let the number be 'x'. Then we have

⇒ x - 11

The expression is equivalent to the expression (x - 11) will be the difference between a number and 11 and 11 subtracted from a number. Then the correct options are B and D.

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A landscaping company placed two orders with a nursery. The first order was for 7
bushes and 4 trees, and totaled $226. The second order was for 6 bushes and 2 trees,
and totaled $148. The bills do not list the per-item price. What were the costs of one
bush and one tree?

Answers

Naturally, the task did not require the values of the two variables.Each tree costs $47 and each bush is $23.

How much did one tree and one bush cost?

Although I don't have subtotals for the bushes and trees, I could try to add the bushes and trees to get 19 bushes and 6 trees, but this wouldn't help me at all.

So I'll choose two variables ("b" for the quantity of bushes and "t" for the quantity of trees) and construct an equational structure:

13b + 4t = 487 is the first order.

second order: 6b plus 2t equals 232.

When I divide the second row by -2, I obtain:

13b + 4t = 487

-12b – 4t = –464

Therefore, b must equal 23.

Using back-solving, I discover that t = 47.

Naturally, the task did not require the values of the two variables.

The answer, when translated back into English, is:

Each tree costs $47 and each bush is $23.

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