Answer:
yes
Step-by-step explanation:
its a straight line
Let's go:
The circumcenter is the intersection of the perpendicular bisectors on the sides of a triangle. An important property of the circumcenter is the fact that it is equidistant from its vertices. PC = RC = QC:
3x + 7 = 51 - x
3x + x = 51 - 7
4x = 44
x = 11
I hope I helped you.
Hill's average rate is 55mph How long will it take them to meet? Give your wet in bo and sites
It will take them 3 hours to meet
Step-by-step explanation:
The given is:
We need to find how long it will take them to meet
Distance = Speed × Time
∵ They will drive toward each other at the same time and meet
each other somewhere
- That means they will drive for the same time
∵ Jack's average rates 60 mph for t hours
∴ Jack will drive a distance = 60 × t = 60 t miles
∵ Jill's average rate is 55 mph for t hours
∴ Jill will drive a distance = 55 × t = 55 t miles
∵ The distance between Jack and Jill is 345 miles apart
- Add their distance above and equate the sum by 345
∴ 60 t + 55 t = 345
∴ 115 t = 345
- Divide both sides by 115
∴ t = 3 hours
It will take them 3 hours to meet
Learn more:
You can learn more about the word problems in brainly.com/question/3950386
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Answer:
$32.30
Step-by-step explanation:
19x.30 (to find the 30%)
5.7 needs to be take off of the second shirt.
19 (the first shirt) + (19-5.7) = $32.3
Hate will pay $32.30 for two shirts during the store's sale. This is calculated by adding the full price of the first shirt ($19) and the discounted price of the second shirt ($13.30).
To solve this problem, you need to first calculate the full price of two shirts. Each shirt is priced at $19, so two shirts would cost $38. Next, calculate the 30% discount on the second shirt, which would be 0.30 * $19 = $5.70. This means that the second shirt will cost $19 - $5.70 = $13.30. Therefore, the total cost for two shirts with the discount applied would be $19 (the price of the first shirt) + $13.30 (the reduced price for the second shirt) = $32.30. Thus, Hate will pay $32.30 for two shirts during the store's sale.
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