can some one help me with this story question..... during a snow storm snow falls at a constant rate of 3 inches per hour from 2 pm to 5 pm then 2 inches per hr from 5 to 7 and 1/2 per hour from 7 to 9
what does the question ask?
it askes for me to draw a graph and what is the slope of each line segment
its wants how much the snow fell between 2 and 9
oooh i see you will have a line with slope 2 starting at \((2,0)\) and ending at \((5,9)\)
then you will have a line with slope 2 from \((5,9)\) to \((7,13)\)
and then a line with slope \(\frac{1}{2}\) from from \((7,13)\) to \((9,14)\)
damn typo first response should be a line with slope 3, not a line with slope 2
thank you
can u help me with a nother story problem
Don't forget to calculate how much snow fell between 2 and 9: (3 in/hr for 3 hours) + (2 in/hr for 2 hours) + (1/2 in/hr for 2 hours)
\(9+4+1\) is how we ended up with \((9,14)\)
sure i will help if i can
the average women life span had ben tracked and the model for the data is y=0.2t + 73 where t corresponds to 1960 find and explain the meaning of the slope and y inyercept
the y intercept is what you get when t = 0. in this case it means that in 1960 the average age was 73
that is because it says "t corresponds to 1960"
presumably it meant "t corresponds to the number of years AFTER 1960"
as for the slope, the \(.2\) means each year after 1960 the average life span increased by \(.2\) years or one fifth of a year
so 2 is the slope ?
i think it says \(\large .2\) right ? point 2, not 2
0.2
or if you prefer \(0.2\)
yes, that is the slope
\(y=mx+b\) the slope is \(m\) and the y intercept is \(b\)
ok so the y means the 1960 right
the "y intercept" not "the y"
in other words, if the year is 1960 the t = 0 and the intercept is 73 so in 1960 the average life span was 73 years
thank you
yw
I have a couple more im not getting can u help
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