For this case we must indicate which of the equations shown can be solved using the quadratic formula.
By definition, the quadratic formula is applied to equations of the second degree, of the form:
Option A:
Rewriting we have:
This equation can be solved using the quadratic formula
Option B:
Rewriting we have:
It can not be solved with the quadratic formula.
Option C:
Rewriting we have:
This equation can be solved using the quadratic formula
Option D:
Rewriting we have:
It can not be solved with the quadratic formula.
Answer:
A and C
+
equals
.
First, simplify
to
and also
to
. Your problem should look like:
+
.
Second, find the least common denominator of
and
to get 9.
Third, make the denominators the same as the least common denominator (LCD). Your problem should look like:
+
.
Fourth, simplify to get the denominators the same. Your problem should look like:
+
.
Fifth, join the denominators. Your problem should look like:
.
Sixth, simplify. Your problem should look like:
, which is the answer.
Answer:
Step-by-step explanation:
product: -18x4 + 15x2 - 15x
the simplification just ends up being the original equation.
You will need 6 coins of 5
and 2 coins of 1
hope it helps
=) = )
Step-by-step explanation:
