I am learning about estimating quotients using multiples. 188 divided by 5 =
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The axis of symmetry (a.o.s.) can be found in the following ways:
If the vertex is (h, k), then the a.o.s equation is x = h.
If the standard form of
, then the a.o.s. equation is 
.
If the x-intercepts
and 
are given, then the a.o.s equation is 
Therefore,
f(x) has a.o.s of x = 4
g(x) has a.o.s of
⇒
h(x) has a.o.s. of
↔ there are multiple ways to find this
RANKING FUNCTIONS from smallest a.o.s value to greatest: h(x), g(x), f(x)
If the vertex is (h, k), then the a.o.s equation is x = h.
If the standard form of
If the x-intercepts
Therefore,
f(x) has a.o.s of x = 4
g(x) has a.o.s of
h(x) has a.o.s. of
RANKING FUNCTIONS from smallest a.o.s value to greatest: h(x), g(x), f(x)
The percent of the team’s total losses is 2/3 or....
66%. Heres my work: using proportional relationships, you will get the answer of 66% losses
66%. Heres my work: using proportional relationships, you will get the answer of 66% losses