Please Help Me
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The height H(m) of a kite, in meters, is a function of the number of minutes m since Aubrey was told it was time to go home, as shown in the table. The function is a linear function. What was the height of the kite when Aubrey was told it was time to go home? Use a table to interpret key features of a linear function. [1] m
m=
im not trying to be rude, but after you find your answer would sombody anybody mind helping me with an inequality??? i really need help too... please
Oh, its okay i can't help because I not that good at math
we have to write the equation of your function
how do we write this?
namely, using your table, we have to determine the values of the coefficients \(a,b\) of this function: \(H(t)=at+b\) where \(t\) is time in minutes
what would be at?
from your table, I see that at \(t=0\) \(H=300\), so I can write this: \(300=a \cdot 0+b\) what is \(b\)?
I'm not trying to sound you know, but would b somehow be the slope
\(a \cdot 0=0\) so \(b=300\)
so 300 + 0 = 300
right! Now I update my function, so I can write this: \(H(t)=at+300\) therefore, we have to determine the coefficient \(a\)
H(t)= at +300 coefficient a, i don't know because 0 is dismissed
for example at \(t=10\) we have (from your table) \(H=150\), so i can write this: \(150=a \cdot 10+300\) please solve for \(a\)
150=10a + 300 do I then subtract 300 - 150?
more precisely you have to compute this: \(150-300\)
what is 150-300=...?
so -150 divided by 10 would be -15
correct! \(a=-15\) therefore our function is: \(H(t)=-15t+300\)
now, when Aubrey has to go home?
Having extreme problems with computer and I'm on my phone which is hard to work onso do we divid now
we have to replace \(t\) with the time at which Aubrey went home. what is theat time? I don't know
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