The slope-intercept form:
m - slope
b - y-intercept → (0, b).
Read two points from the graph.
y-intercept = (0, 2) → b = 2
x-intercept = (-5, 0)
The formula of a slope:
Substitute:
Therefore your answer is
Answer:
The best answer is C. y = 2/5x + 2
Step-by-step explanation:
You would start at point 2 then rise 2 units then run 5 units. (i got something else) but i went to desmos to make sure and it matched
8/13 and 7/10.
Answer:
Sally can chose Steve to work with.
Step-by-step explanation:
We will calculate EMI for both the contractor and Steve.
Contractor:
EMI formula =
p = 1200
r = 14/12/100=0.0116
n = 24
Putting values in formula we get,
= $57.62
So, for $1200 at 14% for 24 months, Sally would have to pay $57.62 per month, or 57.62*24 = $1382.88 after 24 months.
Steve:
Similarly putting these values : (p=800, r=32/12/100= 0.0266 and n=16) in above formula we get, $62.08 per month or 62.08*16= $993.28 after 16 months.
Hence, even with the higher interest rate, Sally would pay:
1382.88-993.28 = $389.60 less if she chooses to work with Steve.
Though the monthly payments are almost same for the given timelines, still Sally can chose Steve.
After subtracting the initial 5-minute cost from the total balance and dividing by the cost of additional minutes, you would have about 24 minutes remaining on your long-distance calling card when rounding to the nearest whole number.
To solve how many minutes you have remaining on your long-distance calling card, you'll first need to subtract the cost of the first 5-minute period from your total balance, which gives you $12.00 - $4.25 = $7.75.
Next, you would divide this amount by the cost of each additional minute which is $0.40. This calculation ( $7.75 / $0.40 ) results in a total of approximately 19.375 minutes.
Therefore, since you already have 5 minutes from the initial payment, you would add these two values together (5 + 19 = 24 minutes). But, according to the task you need to round your answer to the nearest whole number. As such, you can say you have approximately 24 minutes left on your card.
Learn more about long-distance calling card here:
#SPJ11
To determine the number of minutes remaining on the calling card, subtract the cost of the first 5 minutes from the remaining balance and divide by the additional cost per minute. You have approximately 19 minutes remaining on the calling card.
To determine the number of minutes remaining on the calling card, we need to subtract the cost of the first 5 minutes from the remaining balance and then divide the result by the additional cost per minute.
Therefore, you have approximately 19 minutes remaining on the calling card.
#SPJ11
Answer:
Step-by-step explanation:
if the coin is tossed four times then the possible sample space is formed
For the probability that the coin is tossed only four times is when
For tossing four times sample space is
S=( HHHH HHHT HHTH HHTT
HTHH HTHT HTTH HTTT
THHH THHT THTH THTT
TTHH TTHT TTTH TTTT )
out of the above required ones are HTHH,TTHH
so the probability is
Answer:
9, 10, 7, 5
Step-by-step explanation:
Step-by-step explanation:
(-4,5) and (6,4)
y2 - y1 / x2 - x1
4 - - 5/ 6 - - 4
4 + 5/ 6 + 4
y = 9/10x - 3/2
-3/2 or - 1.5 is the point where the line crossed the y-axis