i believe it’s D because where you have 20 marked it’s 20 more from where you are which would be around 40 which is why i’m saying D
Slope = 20/6 = 10/3
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9514 1404 393
Answer:
- Beachy Keen
- Shore Thing
- Shore Thing
- Beachy Keen
- Shore Thing
Step-by-step explanation:
The equation of the graph can be written by observing that ...
the y-intercept is 200
the graph has a rise of 200 for a run of 1, so the slope is 200
Then the price at Shore Thing is ...
y = 200x + 200
__
The price at Beachy Keen is given as ...
y = 249x + 100
__
The equation of the table can be written by observing that ...
the y-intercept is 115
the additional cost for 1 night is 230
Then the price at Seas the Day is ...
y = 230x + 115
__
1) The nightly rate is the coefficient of x. Beachy Keen charges the highest nightly rate.
2) The y-intercept is the deposit. Shore Thing charges the highest deposit.
3) Shore Thing charges the lowest nightly rate.
4) Beachy Keen charges the lowest deposit.
5) The costs of a 6-night stay are ...
- Shore Thing: 200(6) +200 = 1400
- Beachy Keen: 249(6) +100 = 1594
- Seas the Day: 230(6) +115 = 1495
Shore Thing charges least for a 6-night stay.
Answer: 54.29%
Step-by-step explanation:
Given: The probability that they will win both games is 38%.
i.e. P( both games will win) =0.38
The probability that they will win just the first game is 70%.
P(first game will win) = 0.70
To find : P(second game will win| first game will win)
Using formula: 
So, P(second game will win| first game will win) = 

Hence, the required probability = 54.29%