Kevin started his science test at 2{:}34\text { p.M.}2:34 p.M.2, colon, 34, start text, space, p, point, m, point, end text and finished the test 757575 minutes later. Kevin has football practice at 4{:}15 \text{ p.M.}4:15 p.M.4, colon, 15, start text, space, p, point, m, point, end text How much time did Kevin have between the end of the test and the beginning of football practice?

Answers

Answer 1

Answer:

26 Minutes.

Step-by-step explanation:

Kevin started his science test at \(2{:}34\text { p.M.}\)

He finished the test 75 minutes later.

Now: 75 Minutes = 1 hr 15 Minutes

2:34 + 75 Minutes

=2:34+1:15

=3:49 P.M.

Kevin finished his test by 3:49 P.M.

Kevin has football practice at 4:15 P.M.

Therefore, the time Kevin had between the end of the test and the beginning of football practice

=4:15 P.M.-3:49 P.M.

=26 Minutes.


Related Questions

one day, river writes down the numbers $1,$ $2,$ $\dots,$ $999.$ how many digits did river write, in total

Answers

River wrote one digit for number one, two digits for number two, three digits for number three, and so on, up to 999 digits for number 999. This adds up to a total cost of 3,000 digits.

1 digit + 2 digits + 3 digits + ... + 999 digits =

1 + 2 + 3 + ... + 999 =

1 + (1 + 2) + (1 + 2 + 3) + ... + (1 + 2 + 3 + ... + 999) =

1 + 3 + 6 + ... + 499500 =

3,000 digits

River wrote down the numbers from one to 999, so they had to write one digit for number one, two digits for number two, three digits for number three, and so on. To calculate the total number of digits written, we can use the formula for the sum of a series

: 1 + (1 + 2) + (1 + 2 + 3) + ... + (1 + 2 + 3 + ... + 999). This results in a total of 3,000 digits.

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34Question 5(Multiple Choice Worth 5 points) (01.06 HC) The fraction model below shows the steps a student performed to find a quotient. Which statement best interprets the quotient? Two steps are shown. Step 1. A rectangular portion is shown divided into 3 equal sections. Two of these are completely shaded. The 3rd section is divided into 2 equal sections, of which 1 is shaded. Below Step 1 is Step 2. In Step 2, the same figure as shown in Step 1 is shown. Below this figure and attached to it is another rectangle of the same length. The second rectangle is divided into 24 sections of equal size, and each large section of the rectangle above is divided into 8 equal sections in the rectangle below. The first three sections are labeled as 3 over 8. The next 3 sections are labeled as 3 over 8, and this is continued till the end There are fraction 7 and 1 over 2 three-eighths in fraction 2 and 1 over 2. There are fraction 6 and 2 over 3 three-eighths in fraction 2 and 1 over 2. There are fraction 7 and 1 over 2 two and one-halves in fraction 3 over 8. There are fraction 6 and 2 over 3 two and one-halves in fraction 3 over 8.

Answers

Answer- There are fraction 6 and 1 over 4 two-thirds in fraction 4 and 1 over 6.

Step-by-step explanation:

The fraction model below shows the steps that a student performed to find a quotient.

Answer:

There are  fraction 6 and 2 over 3 two and one-halves in fraction 3 over 8.

Step-by-step explanation:

Theorem: The average of any two real numbers is less than or equal to at least one of the two numbers. A proof by contradiction of the theorem starts by assuming which fact? Group of answer choices There exists two real numbers, x and y, such that (x+y)/2\gtx or (x+y)/2\gty. For every two real numbers, x and y, (x+y)/2\gtx or (x+y)/2\gty. There exists two real numbers, x and y, such that (x+y)/2\gtx and (x+y)/2\gty. For every two real numbers, x and y, (x+y)/2≤x or (x+y)/2≤y.

Answers

To prove the theorem by contradiction, we start by assuming the fact that there exist two real numbers, x, and y, such that (x+y)/2 is greater than both x and y individually, i.e., (x+y)/2 > x or (x+y)/2 > y. So, the first option is correct.

The proof by contradiction of the theorem starts by assuming that: "There exists two real numbers, x, and y, such that (x+y)/2 > x and (x+y)/2 > y." The proof by contradiction of the theorem is as follows:

Suppose, for the sake of contradiction, that (x+y)/2 > x and (x+y)/2 > y for all real numbers x and y.

This implies that (x+y) > 2x and (x+y) > 2y.

Adding these inequalities gives 2x + 2y < 2(x + y), or equivalently, x + y < x + y, which is impossible, since x + y = x + y for all real numbers x and y. Therefore, our initial assumption that (x+y)/2 > x and (x+y)/2 > y for all real numbers x and y must be false.

So there must be at least one pair of real numbers x and y such that (x+y)/2 ≤ x or (x+y)/2 ≤ y, which proves the theorem.

Hence, the option that is correct is - "There exists two real numbers, x, and y, such that (x+y)/2 > x or (x+y)/2 > y."

"There exists two real numbers, x, and y, such that (x+y)/2 > x or (x+y)/2 > y." This assumption is made to establish the contradiction that leads to the proof of the theorem.

The concept being used in the proof by contradiction is the assumption that contradicts the theorem in order to demonstrate that the theorem must be true.

In this case, the theorem states that the average of any two real numbers is less than or equal to at least one of the two numbers. The proof by contradiction aims to show that this statement is always true by assuming the opposite and reaching a contradiction.

The assumption made is that there exist two real numbers, x, and y, such that (x+y)/2 > x or (x+y)/2 > y. This assumption implies that the average of x and y is greater than one or both of the numbers individually.

To prove the theorem by contradiction, the assumption is examined and shown to lead to a contradiction with the properties of real numbers. This contradiction arises when it is shown that the assumption cannot hold true for all possible choices of x and y.

By reaching a contradiction, it demonstrates that the initial assumption was false, and therefore the opposite must be true. Hence, the theorem is proven to be valid: the average of any two real numbers is indeed less than or equal to at least one of the two numbers.

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Can someone please help me with this?

Show work please

Can someone please help me with this? Show work please

Answers

Answer: 2289.06

Step-by-step explanation:

math expert

Answer:

r = 169.56 in. / 2π ≈ 27 in.

Now we can use the radius to find the area:

Area = πr^2 ≈ π(27 in.)^2 ≈ 2289.06 in^2

So the area of the circular table is approximately 2289.06 square inches, rounded to the nearest hundredth. The answer is option C.

we wish to estimate the proportion of all college students who are working while going to school to within 4% at the 90% confidence level. we believe the true proportion is around 40%. how large a sample should we take to get the desired accuracy?

Answers

To estimate the sample size required for estimating the proportion of college students who are working while going to school with a desired accuracy of 4% at a 90% confidence level, we can use the following formula:

n = (Z^2 * p * (1-p)) / (E^2)

where:

n is the sample size

Z is the Z-score corresponding to the desired confidence level (90% confidence level corresponds to a Z-score of 1.645)

p is the estimated proportion (or expected proportion) of the population

E is the desired margin of error

Given:

Desired accuracy (E): 4% or 0.04

Confidence level (Z-score): 1.645 (corresponding to 90% confidence level)

Estimated proportion (p): 0.40 (or 40%)

Plugging the values into the formula, we get:

n = (1.645^2 * 0.40 * (1-0.40)) / (0.04^2)

n = 0.1239 / 0.0016

n ≈ 77.4375

Rounding up to the nearest whole number, the estimated sample size required to achieve the desired accuracy is 78.

So, a sample size of at least 78 college students would be needed to estimate the proportion of college students who are working while going to school with a margin of error of 4% at a 90% confidence level, assuming an estimated proportion of 40%.

Pls can you help me

9xy · (2/3x)³ = (__ / __) x⁴y

Answers

Answer:  

8x4y

 ————

  3  

Step-by-step explanation:

    :)

Please Help!!! All my points are on this.

The graph of a sinusoidal function has a maximum point at (0,10) and then intersects its midline at (π/4,4). Write the formula of the function, where x is entered in radians.

F(x) =

Answers

Answer:

y = 6 sin(2x+π/2) +4

Step-by-step explanation:

Given:

-sinusoidal function

-maximum point at (0,10)

-intersects its midline at (π/4,4)

Build the function:

y = sin x , we start with this because is a sinusoidal function

y = sin (x+ π/2), to move the maximum on the y-axis where x= 0

y = sin (2x +π/2), to move the midline from π/2 to a π/4 we need

y = 4+ sin(2x+π/2) , to move the midline from (π/4, 0) to  a (π/4, 4)

y = 4+ 6 sin(2x+π/2), to move the max at (0,10), -because the midline is at 4 and the function max at 10 we need 10-4 = 6

Please Help!!! All my points are on this. The graph of a sinusoidal function has a maximum point at (0,10)

, Test the series for convergence or divergence.
[infinity]Σn = 1 e^1/n/n8
convergent
divergent

Answers

The given series Σ(n=1 to ∞) e^(1/n) / n^8 is convergent.

To test the series for convergence or divergence, we can use the Limit Comparison Test. The series given is:
Σ(n=1 to ∞) e^(1/n) / n^8

Let's compare it to the simpler series:
Σ(n=1 to ∞) 1 / n^8

Now, compute the limit:
lim (n→∞) [(e^(1/n) / n^8) / (1 / n^8)] = lim (n→∞) [e^(1/n)]

As n→∞, 1/n→0, so e^(1/n) approaches e^0, which is 1. Therefore, the limit is:
lim (n→∞) [e^(1/n)] = 1

Since the limit is a positive finite number, the original series has the same convergence behavior as the simpler series Σ(1 / n^8). The simpler series is a convergent p-series with p = 8 > 1. Therefore, the original series is also convergent.

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Find the function to which the given series converges within its interval of convergence. Use exact values. 1 3 x 9 x 2 2 ! 27 x 3 3 ! 81 x 4 4 ! 243 x 5 5 !

Answers

It looks like the series could be

\(\displaystyle 1 + 3x + \frac{9x^2}{2!} + \frac{27x^3}{3!} + \cdots = \sum_{n=0}^\infty \frac{3^nx^n}{n!} = \sum_{n=0}^\infty \frac{(3x)^n}{n!}\)

Recall that

\(\displaystyle e^x = \sum_{n=0}^\infty \frac{x^n}{n!}\)

It follows that the given series is the power series expansion for \(\boxed{e^{3x}}\).

explain each step in the process of finding the area of a circle given the circumfrence

Answers

Answer:

Divide the circumference by \(2\pi\)Square the remaining numberMultiply the resulting value by \(\pi\)

Step-by-step explanation:

Recall that the formula for the circumference of a circle is:

\(2\pi r\)

Also recall that the formula for the area of a circle is:

\(\pi r^2\)

Both formulas use the radius; one squares it, while the other doubles it.

Let's start by turning the formula for the circumference of a circle into the formula for the area of a circle. We start off with:

\(2\pi r\)

We want to square the radius, but we can't do that without squaring everything else, too, so let's get rid of the other terms.

Divide the circumference by \(2\pi\):

\(2\pi r\\\frac{2\pi r}{2\pi } =\\r\)

Now, we can square r:

\(r\\r^2\)

Now, all we have to do is multiply by pi:

\(r^2\\\pi r^2\)

We now have the area.

Let's look back at out steps.

First, we divided the circumference by \(2\pi\).

Next, we squared the number we had left (the radius).

Finally, we multiplied by \(\pi\).

(Order of Operations HC)
72 +3
The steps to solving the expression
-18.6 - 6 are listed below.
1-0.51
Part A: Explain what the missing expression should be in Step 4. (6 points)
Part B: Explain what the missing expression should be in Step 6. (6 points)
74+3
Step 1
-18.6 + 6
1-0.51
72 +3
Step 2
-18.6 + 6
0.5
49+3
Step 3
-18.6 + 6
0.5
Step 4
Step 5 104 - 18.6 + 6
Step 6
Step 7
100.9... Show more"

Answers

Part A: In Step 4, the missing expression should be "104 - 18.6 + 6". Part B: In Step 6, the missing expression should be "49 + 3".


In Step 3, we have the expression "-18.6 + 6", which simplifies to -12.6.

In Step 4, the expression "104 - 18.6 + 6" is obtained by replacing the simplified expression (-12.6) from Step 3 with the original expression (-18.6 + 6) and adding 104 to it.

So, the missing expression in Step 4 is "104 - 18.6 + 6".

Part B: In Step 6, the missing expression should be "49 + 3".

In Step 5, we have the expression "104 - 18.6 + 6", which simplifies to 91.4.

In Step 6, the expression "49 + 3" is obtained by replacing the simplified expression (91.4) from Step 5 with the original expression (104 - 18.6 + 6) and adding 49 to it.

So, the missing expression in Step 6 is "49 + 3".
To summarize:
In Step 4, the missing expression should be "104 - 18.6 + 6".
In Step 6, the missing expression should be "49 + 3".
The missing expressions in Step 4 and Step 6 are "104 - 18.6 + 6" and "49 + 3", respectively. In Step 4, the original expression "-18.6 + 6" is replaced by its simplified form (-12.6), and then 104 is added to it.

Therefore, the missing expression in Step 4 is "104 - 18.6 + 6". In Step 6, the simplified expression from Step 5 (91.4) is replaced with the original expression (104 - 18.6 + 6), and then 49 is added to it. Hence, the missing expression in Step 6 is "49 + 3". Following these steps, we can solve the given expression.

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Simplify the following
√9/25

√12/3

√15/3​

Answers

Answer:

a)3/5

b)2

c)√5

...........

Answer:

√9/5 = 3/25 = 0.12

√12/3 = 1.15

√15/3 = 1.29

Can someone help me ASAP please!!!!

Can someone help me ASAP please!!!!

Answers

Answer:

18 ft

Step-by-step explanation:

a=wl (3)(4) = 12

1/2bh 1/2(3)(4) = 6

12+6 = 18

A counter recorded 254 revolutions of the bicycle wheel shown. How far did the bicycle travel? Use 22/7

Answers

\(C=\pi d\)

\(22/7(5/4)\)

\(=3.92857142857\)

\(3.92857142857(254)\)

\(=997.857142857\)

In 254 revolutions , the bicycle will travel \(997.85m\)

Circumference :

The circumference of bicycle is given as,

                        \(C=\pi d\)

Where \(d\) is diameter of bicycle.

Given that,\(d=\frac{5}{4} ,\pi=22/7\)

Substitute values in above equation.

\(C=\frac{22}{7}*\frac{5}{4}\\ \\ C=\frac{110}{28}=3.93\)

In 254 revolutions of the bicycle wheel is,\(C=254*3.93=997.85m\)

In 254 revolutions , the bicycle will travel \(997.85m\)

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Your question was incomplete , Complete question is here :

"A counter recorded 254 revolutions of the bicycle wheel shown below how far did the bicycle travel. Use 22/7 as pi and the diameter of the wheel is 5/4."

write a story to go with 3/4 times 1/2.

Answers

Answer:

2/3 = 0.666666667

hopefully i helped :)

Answer:

I hope this is what you were looking for.

Step-by-step explanation:

There was a party 30 people were supposed to show up, but only 1/2 of those people did. There was a pie with 4 pieces, until someone ate a quarter of the pie they were left with 3/4. Only 3 more people will get a piece of pie.

***I NEED HELP ASAP***
***Please show all the steps***
***I will mark brainliest***

***I NEED HELP ASAP******Please show all the steps******I will mark brainliest***

Answers

Answer:

1/3 or 3/9

Step-by-step explanation:

The dart board can be split into 9 1x1 squares. 3 of those squares are in the 10 point zone. So, there is a 3 out of 9 (or 1 out of 3) chance to get 10 points.

1/3 or 3/9 bc it’s a

Evaluate : -80 - (-15) =

Answers

Answer:

-65

Step-by-step explanation:

-80 - -15

Two minuses become plus

= -80+15

Subtract and keep the sign of the higher number

= -(80-15)

= -65

Answer:

I'm glad you asked!

Step-by-step explanation:

\(-80-(-15)\)

= \(-80-(-15)\)

= \(=-80+15\)

\(=-65\)

The answer is - \(65.\)

Three friends will run race. If three friends no ties, in how many distinct order can these 3 friends finish the race?​

Answers

Answer:  6 different ways

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

Explanation:

Let's name the friends A, B, C

If person A is first, then B or C could be second and third.

So we have ABC or ACB as two possible outcomes.

If B is first, then either A is second or C is second. Meaning we have BAC or BCA.

If C is first, then we have CAB or CBA

Overall here are the 6 different ways to have the runners finish

ABC ... A is firstACB ... A is firstBAC ... B is firstBCA ... B is firstCAB ... C is firstCBA ... C is first

Note how for the first slot we have 3 ways to pick the winner. Then after that selection is made, we have 2 choices left, then 1 choice for third place. Therefore, 3*2*1 = 6 different outcomes are possible.

We can use the factorial operation on the calculator to do this with one button press, so we'd say 3! = 6. The exclamation mark means "multiply from 3 down to 1, counting down the whole time".

Another example of a factorial is:

5! = 5*4*3*2*1 = 120

The value of a piece of land in a town is
increasing every year. Its value, in dollars, t
years after 1970 and until 2001 can be modeled
by the function 31,000(1.001). What is the
domain of the function?
OA. All whole numbers greater than or equal to
1971 and less than or equal to 2001.
OB. All real numbers greater than or equal to
1971 and less than or equal to 2001.
c. All non-negative real numbers less than or
equal to 31.
OD. All whole numbers less than or equal to 31

Answers

Answer:

B. All real numbers greater than or equal to  1971 and less than or equal to 2001.

Step-by-step explanation:

Correct me if I'm wrong

Assume the given general functional form; what is Y in the following linear regression? Y=α0+α1×1+α2×2+ε error term/residual intercept dependent variable independent variable

Answers

Y in represents the following in this linear regression Y = α₀+α₁X+α₂X₂+ε: C. dependent variable.

What is a regression line?

In Mathematics and Geometry, a regression line is a statistical line that best describes the behavior of a data set. This ultimately implies that, a regression line simply refers to a line which best fits a set of data.

In Mathematics and Geometry, the general functional form of a linear regression can be modeled by this mathematical equation;

Y = α₀+α₁X+α₂X₂+ε

Where:

Y represent the dependent variable.x represent the independent variable.ε represent the error term or residualα₀ represent the intercept or initial value.

In conclusion, Y represent the dependent variable or response variable in a linear regression.

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g(x)=2x+9g, left parenthesis, x, right parenthesis, equals, 2, x, plus, 9 g ( g(g, left parenthesis ) = 15 )=15right parenthesis, equals, 15

Answers

The answer is 3.  

Hope this helps!

                                         

7. Convert the following. (5 marks) a) 10,000 cm² to m²?​

Answers

Answer:

100m^2

Step-by-step explanation:

100 cm in a meter so 10000/100=100

Answer:

10,000 cm^2 = 1m^2

Step-by-step explanation:

100 cm = 1 m

(100cm)*(100cm) = 1 m^2

10,000 cm^2 = 1m^2

there are 100 sample bottles of cough medicine in the cupboard. if you give 25 bottles away, what percentage is left in the cupboard?

Answers

Answer: 75%

Step-by-step explanation:

common sense

brian and summer took a 12-mile canoe ride down a river in two hours. after stopping for lunch, they returned back up the river in three hours. find the rate of the canoe in still water and the rate of the current.

Answers

The rate of the canoe in still water is 5 miles per hour, and the rate of the current is 1 mile per hour.

Let's use the letters "c" for the canoe's speed in still water and "r" for the current's speed. The formula is as follows:

Rate times distance

establishing two equations, one for the upstream trip and one for the downstream trip.

Trip downstream:

12 miles is the distance.

rate = c plus r. (since the current is helping them)

t = two hours

We thus have:

12 = (c + r) × 2

When we simplify this equation, we obtain:

6 = c + r

Trip upstream:

12 miles is the distance.

rate equals c-r (since they are now going against the current)

three hours.

We thus have:

12 = (c - r) × 3

When we simplify this equation, we obtain:

4 = c - r

There are now two equations:

6 = c + r

4 = c - r

By combining the two equations, we may find the value of one of the variables:

6 + 4 = 2c

If we simplify, we get:

10 = 2c

When you divide both sides by 2, you get:

c = 5

To solve for the other variable, we may now re-insert this value into one of the equations. Let's apply the formula:

6 = c + r

With c = 5, we obtain:

6 = 5 + r

5 is subtracted from both sides to yield:

r = 1

In still water, the canoe moves at a rate of 5 miles per hour, while the current moves at a rate of 1 mile per hour.

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if a confidence interval is given from 43.85 up to 61.95 and the mean is known to be 52.90, what is the margin of error?

Answers

The margin of error can be calculated using the formula:
Margin of error = (upper limit of the confidence interval - lower limit of the confidence interval) / 2

In this case, a margin of error of 9.55 suggests that the sample mean is quite precise, since it's relatively close to the true population mean (which we know to be 52.90).

In this case, the lower limit of the confidence interval is 43.85 and the upper limit is 61.95.
Margin of error = (61.95 - 43.85) / 2
Margin of error = 9.55
Therefore, the margin of error is 9.55. This means that if the sample size were to be repeated, we would expect the sample mean to be within 9.55 units of the true population mean 95% of the time.
It's worth noting that the confidence interval provides a range of values within which we can be reasonably certain that the true population mean lies. The margin of error, on the other hand, gives us an indication of the precision of our estimate. However, if the margin of error were larger, this would indicate that our estimate is less precise and that we need a larger sample size to obtain a more accurate estimate of the population mean.

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The ratio of legs to dogs in the cat shelter was 4 to 1. If there were 8 cats , then how many cats were there?

Answers

Answer:

if there were 8 cats then theres 8 cats, or 32 dogs

Step-by-step explanation:



Find the distance between the pair of parallel lines with the given equations.

y=-5/4x+3.5

4 y+10.6=-5 x

Answers

The distance between the given pair of parallel lines is approximately 3.99 units.

The given pair of parallel lines with equations y = -5/4x + 3.5 and 4y + 10.6 = -5x.

To find the distance between the given pair of parallel lines, we follow the steps given below:

We find the slope of the lines from their respective equations. y = -5/4x + 3.5

=> slope of the line is -5/4.4y + 10.6 = -5x => slope of the line is -5/4. So, the given pair of lines have the same slope.

We now find the perpendicular distance between the given pair of lines.

To do this, we first find the distance between the line y = -5/4x + 3.5 and the point (0,0).

This is given by the formula:d = |ax + by + c|/√(a² + b²), where a = -5/4, b = 1 and c = -3.5

So, substituting these values in the above formula, we getd1 = |(-5/4)0 + 1(0) - 3.5|/√((-5/4)² + 1²)d₁ = 7/4 √(41)

Next, we find the distance between the line 4y + 10.6 = -5x and the point (0,0).

This is given by the formula:d = |ax + by + c|/√(a² + b²)where a = -5, b = 4 and c = 10.6

So, substituting these values in the above formula, we get

d₂ = |-5(0) + 4(0) + 10.6|/√((-5)² + 4²)

d₂ = 53/41 √(41)

Therefore, the distance between the given pair of parallel lines is d = d₁ + d₂

d = (7/4 + 53/41) sqrt(41)

d = 3.99 units (approx)

Hence, the distance between the given pair of parallel lines is approximately 3.99 units.

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True or false? Jdkdjdjdjjddjds

True or false? Jdkdjdjdjjddjds

Answers

Answer:

True

Step-by-step explanation:

To divide fractions, flip one of the fractions then multiply them together.

-1/10 ÷ -3/5 =

-1/10 ÷ -5/3=

-1/10 x -5/3 = 5/30

Because a negative times a negative is a positive the product/quotient is positive.

Determine the solution to the inequality. one third times the absolute value of the quantity x plus 1 end quantity is greater than or equal to 3 x ≤ −8 or x ≥ 8 x ≤ −10 or x ≤ 9 x ≤ −2 or x ≥ 2 x ≤ −10 or x ≥ 8

Answers

Answer:

  x ≤ −10 or x ≥ 8

Step-by-step explanation:

You want the solution to 1/3|x +1| ≥ 3.

Solution

An absolute value equation is effectively a piecewise-defined equation. The domains of the pieces are bounded by the value of x that makes the absolute value function zero.

x < -1

In this region, the absolute value argument is negative, so the equation becomes ...

  -1/3(x +1) ≥ 3

  x +1 ≤ -9 . . . . . . . multiply by -3

  x ≤ -10 . . . . . . . . . subtract 1 (This is consistent with x < -1.)

x ≥ -1

In this region, the absolute value argument is unchanged, so the equation is ...

  1/3(x +1) ≥ 3

  x +1 ≥ 9 . . . . . . . multiply by 3

  x ≥ 8 . . . . . . . . . subtract 1 (This is consistent with x ≥ -1.)

The solution is x ≤ -10 or x ≥ 8.

secondary data should be gathered first because this type of information is less expensive to obtain. group of answer choices false true

Answers

The statement "secondary data should be gathered first because this type of information is less expensive to obtain" is actually false because it has already been collected, there are some important factors to consider.

Primary data is data that is collected specifically for the purpose of the research project at hand. This type of data can include surveys, interviews, experiments, and observations. On the other hand, secondary data is data that has already been collected by someone else for a different purpose.

Firstly, it's important to consider the quality of the data. Secondary data may not always be reliable or up-to-date, which could impact the accuracy of your research findings. In some cases, you may need to spend time and resources verifying the accuracy of the secondary data, which could end up being more expensive in the long run.

Additionally, it's important to consider the specific needs of your research project. Depending on your research question, primary data may be necessary to obtain the specific information you need. In other cases, secondary data may be sufficient.

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