Answer:
the final cost of a box seat ticket is $21.60.
Step-by-step explanation:
To calculate the final cost of each type of ticket, we need to add the sales tax to the original ticket prices.
For the general admission ticket:
Original price = $15
Sales tax = 8% of $15 = 0.08 * $15 = $1.20
Final cost of general admission ticket = Original price + Sales tax = $15 + $1.20 = $16.20
Therefore, the final cost of a general admission ticket is $16.20.
For the box seat ticket:
Original price = $20
Sales tax = 8% of $20 = 0.08 * $20 = $1.60
Final cost of box seat ticket = Original price + Sales tax = $20 + $1.60 = $21.60
Therefore, the final cost of a box seat ticket is $21.60.
X
-2
2.
4
-2
-4
Hope it helps you...
a. Which pair of equations best models the relationship between c and a?
c = a − 5
c = a + 3
a = c + 5
a = 3c − 3
a = c − 5
a = 3c + 3
c = a + 5
c = a − 3
The pair of equations best models the relationship between c and a is option D : c = a + 5, c = a - 3
A system of equations is two or more equations that can be solved to get a unique solution. the power of the equation must be in one degree.
The given conditions are;
c is 5 more than variable a.
( c = a + 5)
c is also three less than variable a.
(c = a - 3)
Now, lets look at the answer choices,
c = a − 5
c = a + 3
Here, c is 5 less than "a". so it will be automatically disqualified.
a = c + 5
a = 3c − 3
So,
Simplified version :
c = a - 5
Here, c is 5 less than "a"..so it will be automatically disqualified.
a = c − 5
a = 3c + 3
Here also, we have to get "c" by itself in both top and bottom equation.
So,
Simplified version:
c = a + 5
Here, c is 5 more than "a"
c = (a - 3) / 3
thus, c is 3 less than "a" divided by 3 . So, this is not correct.
c = a + 5
c = a − 3
Here, c is 5 more than "A"
Also, c is 3 less than "a"
So, Which satisfies the given.
So, our answer is going to be the option D :
c = a + 5
c = a - 3
Learn more about equations here;
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Answer:
the file is 20 kb
Step-by-step explanation:
16kb/80%
xkb/100%
1600=80%
80 80
20KB
!!!!!!!!!!!!!!!
S is in negative territory. So it is going to take you a distance to get to 0 and move further right to T.
You can do this without a formula just by adding 2 to get to zero and then 14 more to get to T. The distance between S and T is 14 + 2 = 16.
Now we should develop some kind of formula for these questions. When one point is on one side of zero on the number line and the other point is on the other side of zero then the formula for distance is
distance (as a formula for this question) = abs(S) + abs(T)
Distance = abs(-2) + abs(14) = 2 + 14 = 16
When both point are on the same side of zero then the formula becomes
Distance= abs(abs(S) - abs(T) )
For example if S = -2 and T = - 9
Then the distance = abs( abs(-2) - abs(-9) ) = abs(2 - 9) = abs(-7) = 7
If you have not taken abs value, then just take the answer that I have given above.
The distance between S and T:
|-2| + 14
= 2 + 14
= 16
Answer
16 units
Which of the following is a correct statement about this relation?
A. The slope of the line represented by this table is -2 and the y-intercept is -4.
B. The slope of the line represented by this table is 2 and the y-intercept is 7.
C. The slope of the line represented by this table is 2 and the y-intercept is -4.
D. The slope of the line represented by this table is -2 and the y-intercept is 7.
Answer:
Option B - The slope of the line represented by this table is 2 and the y-intercept is 7.
Step-by-step explanation:
Given : The ordered pair below represent a linear relation below x and y.
(-3,1), (-2,3), (-1,5), (0,7), (1,9), (2,11)
The slope form is
where m is the slope of line and c is the y-intercept.
or to find slope between two points are
Since they are ordered pairs so, there slopes were same
Let take points (-3,1), (-2,3)
Therefore, the slope of the given linear function is 2
Now, we have to find y intercept we put in slope form
Given pairs are ordered therefore, they satisfy the above equation so let point (-2,3)
So, slope of the line is 2 and y-intercept is 7.
Therefore, Option B is correct.
ABCD is a parallelogram if either both pairs of opposite sides are parallel, both pairs of opposite sides are equal, or one pair of opposite sides is both parallel and equal.
In mathematics, a quadrilateral ABCD is considered a parallelogram if it meets one of these three conditions:
So, the values of the variables you have in your problem have to satisfy at least one of these conditions to make ABCD a parallelogram.
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