WILL MEDAL AND FAN!! There are 30 homes in Neighborhood A. Each year, the number of homes increases by 20%. Just down the road, Neighborhood B has 45 homes. Each year, 3 new homes are built in Neighborhood B. Part A: Write functions to represent the number of homes in Neighborhood A and Neighborhood B throughout the years. (4 points) Part B: How many homes does Neighborhood A have after 5 years? How many does Neighborhood B have after the same number of years? (2 points) Part C: After approximately how many years is the number of homes in Neighborhood A and Neighborhood B the same? Jus
ill help
thanks
i think this is part a PART A: a: 30*.20h=6 makes 36 houses b:45+3h= 48 houses
@threshsupport
yes
A: mx=45(1.2)
what does mx mean?
What? Try "A" again. 30 * 0.2= 6 -- You definitely do not have that.
ikr
i forgot how to set up the equation
been 2 years
wait shoot
i didn't read there were 2 neiborhoods
Try something with \((1.2)^{h}\).
neiborhood be would be mx=45+3 right?
ohhhh
man after you don't use the formulas for a while they go right out of your mind
mx=y
sooo? i think this is part a PART A: a: 30*.20h=6 makes 36 houses b:45+3h= 48 houses
no
That's what you had before. Still no good.
the other person doesn't know who to set up the equation
wouldn't it be mx=45(1.2)^x and mx=45x+3
@tkhunny?
Closer. The first one starts with 30. The second should have the x on the 3.
so mx=30(1.2)^x and mx=45+3x
? PART A: na:f(x) =30*0.2x nb:f(x)45+3x
part a is what i just said
the rest of your answers are right
for b
part b? PART B: na:f(x)=30*0.2(5) =60 nb:f(x)=45+3(5) =60 the neighborhoods have the same number of houses after 5 years
yes
thats right :D gj
PART C: after approximately 5 years the neighborhoods have the same amount of houses
is that right too?
@threshsupport
Still no. You haven't fixed it. f(x)=30*0.2(5) = 30*1 = 30 -- That is NOT what you want. \(f(x) = 30(1.2)^{x}\)-- This is a WHOLE different story.
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