Is any one taking Algebra ll on FLVS ?
Yes, I'm taking Algebra 2 lol, I'm pretty sure a lot of people are since these people ask the same questions.
lol, can you please help me?? what module are you on?
5
i´m on 8.11 and have been for days. i´ve been stuck on this one dumb question
Have you tried asking on here?
yes but it asks me to compare something with the activity i just did, so it´s kind of tuff to make people understand it. I´ll post it right now, tell me if you would get it
What is a limitation of this activity in comparison to exponential functions? In other words, what happens in this activity that doesn’t happen with other exponential functions demonstrating half-life?
i had to plot points on a graph, then convert it into a logarithmic function and then into a half life function
that sounds way beyond my knowledge, lol im sorry!
haha, it´s fine
who´s your teacher?
Mrs. Barney, what about you?
Mrs. Autumn Combs
I haven't heard of her before haha
I can only guess at your problem, but in the "real-world" a function decaying with a half-life eventually decays to 0. On the other hand, the mathematical half-life formula never reaches 0, even after an infinite amount of time (it just gets *really close*)
thanks!
can you help me with this last one? What might happen if you were to include one more trial on the graph demonstrating that no object landed face up?
i had to make a graph about how many times a penny would land face up after i threw them in the air several times and eliminated them one by one
i did it 4 times and plotted the point on a graph.
what do you think might happen?
the graph would decay?
@phi
yes, but by how much?
im not sure
It should follow the same pattern as the 1st 4 points. what did you get for the first 4 pts?
(1,15) (2,9) (3,4) (4,1)
I think the theory is (1,16), (2,8), (3,4), (4,2), (5,1) your numbers look pretty close (good). I would say the answer is it decays by 1/2 and you should expect (5,1)
thanks!
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