Tickets to a baseball game cost $18.95, $12.95, or $9.95. A hot dog and soda combo costs $5.50. The Madison family is having a reunion. They buy 10 tickets in each price category and plan to buy 30 combos. What is the total cost for the tickets and mealsI GOT 583.5 JUST WANT A SECOND CHECK
Answers
I got 471.5 Dollars....
Because Look If they buy 10 tickets each category it be 18.95 times 10= 189.5
then 12.95 times= 129.5 , Then 9.95 times= 99.5.... Also if they plan to get 30 combos it be also 5.50 times 30,,, You add the answers and it will give you 471.5 dollars. You can try doing it in a caculator (:
$18.95*10 = $189.50
$12.95*10 = $129.50
$9.95*10 = $99.50
$189.50+$129.50+$99.50 = $418.5
Then do $5.50*30 = $165
Then add them both together.
418.5 + 165 = 583.5
You were correct.
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Answers
Answer:
Melissa walked at a rate of 1.0 miles per hour.
Step-by-step explanation:
As given
Melissa walked at a rate of 88 feet per minute .
As
Now convert 88 feet per minutes into miles per hour.
Therefore the Melissa walked at a rate of 1.0 miles per hour.
I believe it's 1 mile.
Answers
2.5 * x - 10.5 = 64 * 0.5 * x
2.5 * x - 10.5 = 32 * x
- 10.5 = 32 * x - 2.5 * x
- 10.5 = 29.5 * x
x = - 10.5 / 29.5
x = - 0.3559 = - 0.36
Answers
10^2 = 100 and 5^2 = 25
100 and 25 gives you 125. Because, 100 +25 = 125.
Answers
Answer:
9=48
Step-by-step explanation:
shown above in the photo hope it helps
Answer:
9) x = 32
11) x = 33.3
Step-by-step explanation:
9) 1/4x = 8
4 x 1/4x = 8 x 4
X = 32
11) 3/5x = 20
5 x 3/5x = 20 x 5
3x = 100
3x ÷ 3 = 100 ÷ 3
X = 33.33333
X = 33.3
Answers
x + x - 13 = 61
2x - 13 = 61
2x = 61 + 13
2x = 74
2x/2 = 74/2
x = 37
61 divided by 2 plus 13 equals 43.5
Sn = −728
Sn = 2,186
Sn = 728
Answers
Detailed solution is attached
Final answer:
The sum of a geometric series is calculated using the relevant formula from a1, r, and an. The unknown n can be calculated from the given an, a1 and r. These are then substituted into the sum formula.
Explanation:
The given is a geometric series where first term a1 = -2, common ratio r = 3, and last term an = -1458. The sum of a geometric series, Sn, can be calculated using the formula , where n is the number of terms in the series. However, in this case, we don't know n directly, but we do know the nth term (an) using the formula
, you can rearrange to solve for n: n = log((an/a1))/log(r) + 1. Plug this value of n and the given a1, r into the sum formula to get the sum.
Learn more about Geometric Series here:
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