You get a $5,000 180-day 11% consumer loan on May 18. You make a $2,000 payment on July 18. Calculate the balance you still owe after the payment. Assume a 365-day year.

Answers

Answer 1
Various loans have their own rules. I don't know what your text is telling you, so I will compute this first on the basis of simple interest.

5000 for 180 days at 11% will need an interest payment of
.. I = P*r*t = 5000*0.11*(180/365) = 271.23
In this scenario, it doesn't matter when you make the payment(s), the total amount due is 5271.23. After a 2000 payment, you will still owe 3271.23.

_____
On the other hand, if your loan agreement says payments reduce the outstanding principal amout, then you can look at it this way.

Consider the interest due on day 61. That is
.. I = P*r*t = 5000*0.11*61/365 = 91.92
If that is paid first, then the outstanding principal after your 2000 payment is
.. 5000 +91.92 -2000 = 3091.92
You will be paying 11% for 119 days on that amount, so at maturity you will owe
.. 3091.92*(1 +0.11*119/365) = 3202.81

Related Questions

sin(a)+sin(b)=sqrt(5/3) and cos(a)+cos(b)=1. Compute cos(a-b).
I drew out triangles and modeled the sines and cosines of a and b, but that doesnt help me find cos(a-b). What do I do?

Answers

Square both given expressions and add them together. Make use of trig identities.

  (sin(a) +sin(b))^2 = sin(a)^2 +2sin(a)sin(b) +sin(b)^2 = 5/3

  (cos(a) +cos(b))^2 = cos(a)^2 +2cos(a)cos(b) +cos(b)^2 = 1

Adding, we have
  sin(a)^2 +cos(a^2) +2(cos(a)cos(b) +sin(a)sin(b)) +sin(b)^2 +cos(b)^2 = 2 2/3

Of course, the first and last pairs of terms are 1 and 1, and the middle product is 2cos(a-b), so you have
  1 + 2cos(a-b) +1 = 2 2/3
  cos(a-b) = 1/3

Given 2 points (3,6) and (-2,5) explain or show how to calculate the slope explain in words

Answers

[tex]\bf \begin{array}{ccccccccc} &&x_1&&y_1&&x_2&&y_2\\ % (a,b) &&(~ 3 &,& 6~) % (c,d) &&(~ -2 &,& 5~) \end{array} \\\\\\ % slope = m slope = m\implies \cfrac{\stackrel{rise}{ y_2- y_1}}{\stackrel{run}{ x_2- x_1}}\implies \cfrac{5-6}{-2-3}\implies \cfrac{-1}{-5}\implies \cfrac{1}{5}[/tex]

How many inches are in a yard?

Answers

3 feet in a yard, 12 inches in a foot, 3*12 is 36. 36 is the answer.
Hi there!

Since
1 ft = 12 in
and
1 yd = 3 ft, 

We multiply 3 and 12 to get our answer.

3 * 12 = 36

So, the answer is 36 inches. 

Hope this helps!

If you were only going to make a third of the recipe, how many cups of almonds would you need

Answers

Final answer:

To determine the amount of almonds needed for a third of the recipe, if one full batch requires 3 cups, you would divide 3 cups by 3, resulting in 1 cup of almonds for a third of the recipe.

Explanation:

To calculate the amount of almonds needed for a third of the recipe, we first need to determine the total number of cups used for the full recipe. If the original recipe calls for 3 cups of almonds to make one batch, and the person is making 5 batches, they would initially need 15 cups of almonds (since 3 cups per batch multiplied by 5 batches equals 15 cups).

If they only want to make a third of one batch, we would take the amount needed for one batch, which is 3 cups, and divide it by 3 to find the required amount. So, 1 cup of almonds is needed for a third of the recipe, because 3 cups divided by 3 equals 1 cup.

Carter is playing a video game he needs to score more than a hundred points to move on to the next level write an inequality to show how many points Carter needs to earn

Answers

The first thing you should do in this case is to define the necessary variable.
 We have then:
 x: number of points to go to the next level.
 We write the inequality based on the following fact:
 "I need to score more than a hundred points"
 The inequation is:
 x> 100
 Answer:
 an inequality to show how many points Carter needs to earn is:
 x> 100

Yesenia took three tests in her accounting class. She scored 91 points on her first test and 73 points on her second test. If her average for the three tests is 79, what score did she get on her third test?

Answers

the answer is 73
you just set it up at 73+91+x=79 and solve

Let Yesenia's score in the third test be represented by the letter "x".

Now, we know that, by definition, the average in our case is the ratio of the sum of the points scored in the tests to the total number of tests taken.

We know that Yesenia scored 91 points on her first test and 73 points on her second test.We also know that Yesenia's average is 79. We have already assumed that she scored "x" in the third test. Thus, by definition of average, we get the following equation as:

[tex] 79=\frac{91+73+x}{3} [/tex]

Cross multiplication gives us:

[tex] 79\time 3=164+x [/tex]

Thus, [tex] x=237-164=73 [/tex]

Thus, Yesenia got a score of 73 in her third test.


Look at the figure. Which step should be taken next to construct a line parallel to <-AB->?

A. Without changing the compass setting from the previous step, place the compass on point P. Draw an arc similar to the one already drawn.


B. Place the compass on point C. Open the compass to point D. Draw a small arc through point D.


C. Place the compass on point A. Open the compass to point P. Move the compass to point P and draw an arc intersecting <-AP->.


D. Without changing the compass setting from the previous step, place the compass on point B. Draw an arc similar to the one already drawn.

Answers

Short answer A <<<=== answer.
That's the same thing as the long answer by the way. Make sure
 the arc goes through AP at a point closest to A or heading towards A

Call this intersect point G 
Take your compass and make the points go between C and D.

Using G as your center point mark off what you just measured with the arc you drew in Answer A of the question. Where they meet is H.

\Join P and H. You now have a parallel to AB.

Central High School plays Eastern High School in a basketball game. Eastern had double the score of Central before Central scored a three-pointer as the game ended.

The variable, c, represents Central's score before the three-pointer. Express the total points scored in the game as a variable expression.

Answers

Answer:

Central High School plays Eastern High School in a basketball game. Eastern had double the score of Central before Central scored a three-pointer as the game ended.

The variable, c, represents Central's score before the three-pointer. Express the total points scored in the game as a variable expression. Check all that apply.

Step-by-step explanation:

The total points scored in the game as a variable expression is 2c + c + 3.

What are equivalent expressions?

Those expressions who might look different but their simplified forms are same expressions are called equivalent expressions.

It is given that Central High School plays Eastern High School in a basketball game. Eastern had double the score of Central before Central scored a three-pointer as the game ended:

Let consider Central High School score be c

We knowt that the variable, c, represents Central's score before the three-pointer.

So, when Eastern doubled the score of Central, it is 2c

A Central scored a three-pointer as the game ended, it is + 3

To get the total points scored in the game, add all the actual variables

= (Eastern double points + Central single point + Central three-pointer)

= 2c + c + 3

So, the total points scored in the game as a variable expression is 2c + c + 3.

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hat is the solution to the compound inequality 5x + 7 > −8 and 3x + 7 ≤ 19?

Answers

The first inequality has solution
.. 5x +7 > -8
.. 5x > -15 . . . . subtract 7
.. x > -3 . . . . . . divide by 5

The second inequality has solution
.. 3x +7 ≤ 19
.. 3x ≤ 12 . . . . . subtract 7
.. x ≤ 4 . . . . . . . divide by 3

The solution to the compound inequality is
.. -3 < x ≤ 4

Find the exact length of the curve. y2 = 4(x + 1)3, 0 ≤ x ≤ 1, y > 0

Answers

We can find this using the formula: L= ∫√1+ (y')² dx

First we want to solve for y by taking the 1/2 power of both sides:

y=(4(x+1)³)^1/2
y=2(x+1)^3/2

Now, we can take the derivative using the chain rule:

y'=3(x+1)^1/2

We can then square this, so it can be plugged directly into the formula:

(y')²=(3√x+1)²
(y')²=9(x+1)
(y')²=9x+9

We can then plug this into the formula:

L= ∫√1+9x+9 dx *I can't type in the bounds directly on the integral, but the upper bound is 1 and the lower bound is 0
L= ∫(9x+10)^1/2 dx *use u-substitution to solve
L= ∫u^1/2 (du/9)
L= 1/9 ∫u^1/2 du
L= 1/9[(2/3)u^3/2]
L= 2/27 [(9x+10)^3/2] *upper bound is 1 and lower bound is 0
L= 2/27 [19^3/2-10^3/2]
L= 2/27 [√6859 - √1000]
L=3.792318765

The length of the curve is 2/27 [√6859 - √1000] or 3.792318765 units.
Final answer:

To find the exact length of the curve, we can use the concept of arc length. The formula for the arc length of a curve y = f(x) on the interval [a, b] is given by: L = ∫√(1 + (f'(x))^2) dx, where f'(x) is the derivative of f(x). In this case, y2 = 4(x + 1)3 can be rewritten as y = 2√(x + 1)^3. Taking the derivative of y with respect to x, we get y' = 3(x + 1)^(3/2). Plugging this into the formula for arc length: L = ∫√(1 + (3(x + 1)^(3/2))^2) dx = ∫√(1 + 9(x + 1)^3) dx. We can then evaluate this integral over the interval [0, 1] to find the exact length of the curve.

Explanation:

To find the exact length of the curve y2 = 4(x + 1)3, 0 ≤ x ≤ 1, y > 0, we can use the concept of arc length. The formula for the arc length of a curve y = f(x) on the interval [a, b] is given by:

L = ∫√(1 + (f'(x))^2) dx, where f'(x) is the derivative of f(x).

In this case, y2 = 4(x + 1)3 can be rewritten as y = 2√(x + 1)^3. Taking the derivative of y with respect to x, we get y' = 3(x + 1)^(3/2). Plugging this into the formula for arc length:

L = ∫√(1 + (3(x + 1)^(3/2))^2) dx = ∫√(1 + 9(x + 1)^3) dx

We can then evaluate this integral over the interval [0, 1] to find the exact length of the curve.

i need to know what “x” in the angle measures

Answers

x=[(x+60°)-20°]/2
x=(x+60°-20°)/2
x=(x+40°)/2
Solving for x: Multiplying both sides of the equation bu 2:
2x=2(x+40°)/2
2x=x+40°
Subtracting x both sides of the equation:
2x-x=x+40°-x
x=40°

Answer: x=40°

The school is having a bake sale and the math club is bringing cupcakes. They have 180 total cupcakes, both chocolate and strawberry. The number of chocolate cupcakes is eighteen more than twice the number of strawberry cupcakes. Which system of equations can be used to find the number of chocolate cupcakes, c, and the number of strawberry cupcakes, s? A. c + s = 180 s = 2c - 18 B. c + s = 180 c = 2s + 18 C. c - s = 180 s = 2c + 18 D. c = 2s c - 180 = s

Answers

The correct answer is B) c+s=180, c=2s+18

The number of chocolate and strawberry together make 180.  c+s=180.

The number of chocolate is 18 more than twice the number of strawberry; c=2s+18.
Let [tex]s[/tex] be the number of strawberry cupcakes, and [tex]c[/tex] the number of chocolate cupcakes.
From our problem we know that the total number of cupcakes is  180, so [tex]c+s=180[/tex]. We also know that the number of chocolate cupcakes is eighteen more than twice the number of strawberry cupcakes, so [tex]c-18=2s[/tex], or solving for [tex]c[/tex]: [tex]c=2s+18[/tex].
Know we have our system of equations:
[tex] \left \{ {{c+s=180} \atop {c=2s+18}} \right. [/tex]
We can conclude that the correct answer is B. c + s = 180 c = 2s + 18.

Lets solve our equations to find how many cupcakes of each they have:
from our second equation we know that [tex]c=2s+18[/tex]; lets replace that value in our first equation to find the number of strawberry cupcakes:
[tex]2s+18+2=180[/tex]
[tex]3s=162[/tex]
[tex]s= \frac{162}{3} [/tex]
[tex]s=54[/tex]
Now that we know the number of strawberry cupcakes, lets replace that value in our second equation to find the number of chocolate cupcakes:
[tex]c=2(54)+18[/tex]
[tex]c=108+18[/tex]
[tex]c=126[/tex]
As a bonus, we can conclude that the math club have 126 chocolate cupcakes and 54 strawberry cupcakes. 

Which is greater 770 meters or 7 kilometers

Answers

7 kilometers are greater
7 km = 7000 m
770 m < 7000 m

Brian is playing a video game. He earns the same number of points for each star he picks up. He earned 2,400 points for 6 stars, 4,000 points for 10 stars, and 5,200 points for 13 stars. Which is the independent variable in the situation?

Answers

2400/6= 400
4000/10= 400
5200/13= 400

y=400x
Every star is 400 points and the independent variable is number of stars Brian picks up because the amount of points he gets is dependent on the number of stars he has.

The solution is, the independent variable is number of stars, in the situation.

What is division?

Division is the process of splitting a number or an amount into equal parts. Division is one of the four basic operations of arithmetic, the ways that numbers are combined to make new numbers. The other operations are addition, subtraction, and multiplication.

here, we have,

from the given information, we get,

Points are a function of stars, so stars is the independent variable.

The variable that depends on that, the dependent variable, is points.

now, we have,

2400/6= 400

4000/10= 400

5200/13= 400

we get,

y=400x

Every star is 400 points and the independent variable is number of stars Brian picks up because the amount of points he gets is dependent on the number of stars he has.

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Can you solve this problem?

Don't forget to show your work :) thanks!

Answers

Well, start from 100% and work backwards.

It takes 5600 years to get to 50%
Another 5600 years to get to 25%
And a bit under another 5600 to get to 15% (another 5600 years would get it down to 12.5%)

Add the first two 550s to get 1120, and add about 5,000 and see which answer is closest.
In this case, D is closest at 15!w29

There are more exact ways of solving, but for a multiple choice this is faster and efficient nonetheless

Ms. O bought 2 1/2 pounds of blueberries on Monday. She Gavs 1/4 of the blueberries to her students before school ended A. How many pounds of blueberries did she give to students on monday B.How many blueberroes were left? C. On Tuesday she ate 1/3 of the remaining blueberries. How many did she eat on Tuesday? D. Did Ms.O eat more blueberries on Monday or on Tuesday? Explain your reasoning

Answers

1/4 of 2 1/2 is equal to 1/4 * 2 1/2 which equals 5/8. She gave 5/8 pounds of blueberries to her students on Monday.

2 1/2 - 5/8 = 1 7/8, so she had 1 7/8 pounds of blueberries left.

1/3 of 1 7/8 is 5/8 so she ate 5/8 pound of blueberries out of the 1 7/8 left.

Mrs. O gave the same amount of blueberries on Monday and ate the same amount of blueberries on Tuesday. (5/8 = 5/8)

Currently the Lowest tax bracket in the United States is ?
A.0%
B.1%
C.10%
D.15%

Answers

Answer: 10% -APEX

2 year late answer lol.

A biologist studied the populations of black bear and brown bears over a 10 year period. the biologist modeled the populations, in thousands with the following polynomials where X is time , in years. BLACK BEARS : 2.3x^2-5.6X+2.3 BROWN BEARS:2.4X^2+7.2X+0.97 What polynomial models the total number of brown and black bears ? A.) 4.7x^2+1.6x+3.27 B.) 4.7x^2-1.6x-3.37 C.) 4.7x^2+1.6x-3.37 D.) 4.7x^2-1.6x+3.37 i need help ??

Answers

The answer is A) 4.7x²+1.6x+3.27.

When adding the polynomials, we combine like terms:

2.3x²+2.4x² = 4.7x²
-5.6x+7.2x = 1.6x
2.3+0.97 = 3.27

mr. Dell taught the six members of the chess club to play chess. each member taught three classmates. each classmate taught two more friends. how many people were taught to play chess?

Answers

the answer is 36 because the six members each taught 3 students which is 18 and then then each classmates each taught 2 students which is 30 and 6+18+12=36

Mr. Dell taught six members of the chess club who then taught 18 classmates, and those classmates taught 36 friends, resulting in 60 people being taught how to play chess in total.

To find the total number of people taught, we compute as follows:

First level (by Mr. Dell): 6 members

Second level (6 members x 3 classmates each): 18 classmates

Third level (18 classmates x 2 friends each): 36 friend

To determine the total number of people taught to play chess, we sum the three levels: 6 members + 18 classmates + 36 friends = 60 people. Therefore, a total of 60 people were taught to play chess

Mailboxes plus sends packages overnight for $5 plus $0.25 per ounce. United packages cost $2 plus $0.35 per ounce. Mr.Molinari noticed that his package would cost the same to maill using either service. How much does his package weigh?

Answers

First, set up 2 equations, one for each service, using w for weight. (I'm using x for the first service, and y for the second one)

x=5+0.25w
y=2+0.35w

Since the prices (x and y) end up being the same, we can set the equations equal to each other:
5+0.25w=2+0.35w

Now, we can simplify and solve for w, the weight.
3=0.1w
30=w

So, his package weighs 30 ounces.

By setting up an equation equating the cost of shipping with both Mailboxes Plus and United Packages, we determine that Mr. Molinari's package weighs 30 ounces.

Mailboxes Plus charges a flat rate of $5 plus $0.25 per ounce, while United Packages charges $2 plus $0.35 per ounce. Since the cost is the same for either service, we can equate the two expressions and solve for the weight of the package in ounces.

Let x represent the weight of the package in ounces. The cost for Mailboxes Plus is then $5 + $0.25x, and for United Packages, it is $2 + $0.35x. Setting these two expressions equal to each other, we get:

$5 + $0.25x = $2 + $0.35x

Now, we will solve for x:

Subtract $2 from both sides: $3 + $0.25x = $0.35xSubtract $0.25x from both sides: $3 = $0.35x - $0.25xCombine like terms: $3 = $0.10xDivide both sides by $0.10: $3 / $0.10 = xSimplify: 30 ounces = x

Therefore, Mr. Molinari's package weighs 30 ounces.


A point undergoes two transformations. The x-coordinate's sign changes and the y-coordinate increases. What were the transformations?


The point was reflected over the y-axis and translated down.The point was reflected over the x-axis and translated to the right.The point was reflected over the y-axis and translated up.The point was reflected over the x-axis and translated to the left.

Answers

The 3rd choice corresponds to the description.

_____
Translation over the y-axis changes the sign of the x-coordinate. Translation upward increases the value of the y-coordinate.

Answer:  The correct option is

(C) The point was reflected over the y-axis and translated up.

Step-by-step explanation:  Given that a point undergoes two transformations as follows :

"The x-coordinate's sign changes and the y-coordinate increases."

We are to select the correct transformations.

We know that

when x co-ordinate's sign changes, the point (x, y) becomes (-x, y). This is reflection across y-axis.

And, if y co-ordinate increases by k units, then (x, y) becomes (x, y+k). That is, the point (x, y) is translated k units upwards.

Thus, the required transformations are

The point was reflected over the y-axis and translated up.

Option (C) is CORRECT.

PLEASE ANSWER!!!!!! WILL MARK BRAINLIEST AND GIVE 20 POINTS:

The difference of two numbers is equal to 0.6. Their quotient is also 0.6. What are the numbers? Please answer both questions below.

What are the numbers?
What are the "or" numbers?

The numbers are:
Or numbers are"

Answers


[tex]x - y = 0.6[/tex]
and
[tex]x \div y = 0.6[/tex]
[tex]x = 0.6y[/tex]
[tex]0.6y - y = 0.6[/tex]
[tex] - 0.4y = 0.6[/tex]
[tex]y = - 1.5[/tex]
[tex]0.6 \times ( - 1.5) [/tex]
[tex]x = - 0.9[/tex]
-1.5 and -0.9

I'm not sure what you mean by "or" numbers, but hopefully this helps somewhat

Brian spent 60% of a weeks time working on drawings for a new apartment building. If Brian spent 18 hours working on projects other than the apartment building, compute the total hours worked

Answers

This means that he spent 40% of his time working on other projects. We also know that he also spent 18 hours.

Let's say he spent t hours working on everything. So .4t=18
t = 45

Total hours worked is 45. He spent 27 hours on the apartment building.

Find n for a series for which a649-14-01-00-00_files/i0160000.jpg = 30, d = -4, and Sn = -210.

Answers

We have:
a₁ = 30
d = -4
Sn = -210 
n = ?

The formula to find an is:
an = a₁ + (n - 1)d

Substituting the given numbers:
an = 30 + (n - 1)(-4) = -4n + 34

The formula for Sn is:
Sn = n/2 · (a₁ + an)

Substituting the formula found for an, we get:
Sn = n/2 · (30 + (-4n + 34)
     = n/2 · (30 - 4n + 34) 
     = n/2 · (64 - 4n)
     = 32n - 2n²

We know that Sn = -210, therefore we need to solve the equation:
32n - 2n² = -210
2n² - 32n - 210 = 0
n² - 16n - 105 = 0

Which gives you two solutions:
n₁ = -5 (not acceptable)
n₂ = 21

Therefore, the correct answer is n = 21


Answer:

b.

21

Step-by-step explanation:

The circumference of a circle is 6.28 meters. What is the circle's radius? C=6.28 m Use 3.14 for ​pi

Answers

The radius of the circle is 1 meter.

We have,

The formula for the circumference of a circle is:

C = 2πr

where C is the circumference, r is the radius, and π is a constant equal to approximately 3.14.

We are given the circumference of the circle as 6.28 meters, so we can substitute this value into the formula:

6.28 = 2πr

Dividing both sides by 2π gives:

r = 6.28 / (2π)

r = 6.28 / (2 x 3.14)

r = 1

Therefore,

The radius of the circle is 1 meter.

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Final answer:

To find the circle's radius with a circumference of 6.28 meters using π=3.14, use the formula C=2πr. By rearranging and solving for r, the radius is found to be 1 meter.

Explanation:

The question is about finding the radius of a circle when the circumference is given as 6.28 meters and using 3.14 for π (pi). To find the radius, we use the formula for the circumference of a circle, C = 2πr, where C is the circumference, r is the radius, and π is Pi. Given C=6.28 m and π=3.14, we rearrange the formula to solve for r: r = C / (2π).

Plugging in the given values, r = 6.28 / (2×3.14) = 6.28 / 6.28 = 1. Therefore, the radius of the circle is 1 meter.

Twenty-four students took a test. Fourteen students earned an A and 10 students earned a B. A student will be randomly chosen.

What is the probability that the student earned an A on the last test?

Enter your answer as a fraction, in simplest form, in the box.

Answers

The probability of a student that earned an A on the test is 7/12.

To get a fraction like this, you put the number of students on the left, or the top and the number of students total on the right, or bottom. Then, you simplify your answer. This brings us to 7/12. You cannot simplify any further because the fraction includes a prime number.


I hope this helps!

The probability that a student earned an A on the last test is 7/12. This is found by dividing the number of students who earned an A by the total number of students and simplifying the fraction.

To find the probability that a randomly chosen student earned an A on the last test, we need to consider the total number of students and the number of students who earned an A.

The total number of students is 24, and 14 of them earned an A. The probability is calculated by dividing the number of students who earned an A by the total number of students:

Probability = Number of Students Who Earned an A / Total Number of Students = 14/24.

Next, we simplify the fraction 14/24 by finding the greatest common divisor (GCD) of 14 and 24, which is 2. Dividing both the numerator and the denominator by 2, we get:

Simplified Probability = (14 ÷ 2) / (24 ÷ 2) = 7/12.

Therefore, the probability that a student earned an A on the last test is 7/12.

Anita sees in her nutrition book that a 7.5-ounce cake has 900 calories how many calories will she save if only takes 2.5-ounce piece help please

Answers

You can set up a proportion. The quick answer is 600

7.5/900 = 2.5/x
x = 900 * 2.5 / 7.5
x = 900 * (1/3)
x = 300

But that is not the answer. The question is what does she save.
900 - 300 = 600

You could get the answer more directly. She does not eat 5 oz cake, so solve for that.

5/x = 7.5/900 Cross multiply
5 * 900 = 7.5 x
4500 = 7.5x Divide by 7.5
4500/7.5 = x 
600 = x

 

John bought 12 books 2/3 of the books are science fiction how many of the books are science fiction

Answers

Hello!

Here are two ways to solve this problem. Way 1:

Convert the fraction to a decimal by dividing its numerator by its denominator.

2 ÷ 3 = 0.6666666667

Then, multiply the decimal by the total amount of books.

0.6666666667 × 12 = 8

Way 2:

Divide twelve by the denominator of the fraction, and then multiply it my the numerator.

12 ÷ 3 = 4

12 × 2 = 8

Thus, 8 of the 12 books are science fiction.

According to an​ almanac, 80 ​% of adult smokers started smoking before turning 18 years old. ​(a) if 400 adult smokers are randomly​ selected, how many would we expect to have started smoking before turning 18 years​ old? ​(b) would it be unusual to observe 360 smokers who started smoking before turning 18 years old in a random sample of 400 adult​ smokers? why?

Answers

Final answer:

Based on the 80% figure, we'd expect 320 out of 400 adult smokers to have started before they turned 18. Observing 360 in this situation could be unusual but would require a statistical test to confirm.

Explanation:

This question pertains to concepts of probability and statistics. If 80% of adult smokers began smoking before they turned 18, then in a group of 400 randomly selected adult smokers, we would expect 80% (or 0.8) of that 400 to have started smoking before the age of 18. This means 320 out of the 400 individuals started smoking before turning 18.

As for the second part of the question, if we observed 360 smokers out of 400 who started smoking before turning 18, this number is higher than our expectation of 320. This could be seen as unusual, but it also might occur by chance. To determine how unusual it is, we would typically conduct a statistical test, which would require additional information not provided in the question.

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Where a linear equation crosses the y-axis, that point is called the A) x-intercept. B) y-intercept. C) point of termination. D) point of translation.

Answers

The correct answer is B. y-intercept.

Where a linear equation crosses the y-axis (the vertical axis), that point is called the y-intercept. This term is derived from 'the interception of the y-axis', in short 'y-intercept'.

Answer:

B) Y- Intercept

Step-by-step explanation:

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