I GIVE MEDALS! How do I solve 100+23x=90(1.2^x) @Hero
\(\large\color{slate}{ 100+23x=90(1.2^x) }\) this?!
it has no solution
no simple solution,... yes
yes it has a solution
Would the solution be the point of intersection if I graphed it on a coordinate plane?
first solve 100+23x
so far the farthest I got with this was 23x+100-9 times 1.2^x=0 which then equals 23x+1times1.2^x=0
http://www.wolframalpha.com/input/?i=100%2B23x%3D90%281.2%5Ex%29+ https://www.desmos.com/calculator/fuaevxuhlq
? @Daniellelovee
just graphing both functions produces a lazy but simple to get result
you're fast let her do it so she understands
well, I did nothing besides putting it in a graphing calculator.
@georgia_catherine is the equation really: \[100+23x=90(1.2)^x\] like exactly how it is written?
Are we allowed to use any approximation methods to the intersections of the left hand expression and the right hand expression it will include knowing how to find the derivative or the method I have in mind like newton's method also there is no y
im only in 8th grade
when you say: \(\large\color{slate}{ 100+23x=90(1.2^x) }\) it's same as: \(\large\color{slate}{ y= 100+23x }\) \(\large\color{slate}{ y=90(1.2^x) }\)
you can't solve it by a simple algebra: or even if you could it would hurt as hell.
and substitution from that would get us our initial problem
yes, I gave you the graph
are we suppose to use a method to approximate the solution?
like a table maybe?
I didn't zoom out to see that there is another solution-:( now I fixed that
@georgia_catherine Just wondering if the following is the original question you were asked to solve. s(x) = 100 + 23x m(x) = 90(1.2x) Complete the table of values. x 100 + 23x 90(1.2x) 0 1 2 3 4 5 Use the table to determine at approximately which point the number of cells will be the same for each organism. Graph the system of equations and show the point of intersection. Explain what the points graphed for each line represent. Explain how you can determine the solutio
In a biological lab, the cell growth rate of two different organisms is tracked and recorded each week. Given the growth rate, the number of organisms can be determined using the following equations: s(x) = 100 + 23x m(x) = 90(1.2x) http://openstudy.com/updates/53e071f6e4b002c9d802bb9a @campbell_st worked on this before.
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