Is there a way to come to the answer that tle="\frac{4x+14}{x+3}" alt="\frac{4x+14}{x+3}" align="absmiddle" class="latex-formula"> is equivalent to
just using methods to look at transformations? Not using other methods like partial fractions or anything.
1 answer:
You can use a bit algebraic manipulation like so
(4x+14)/(x+3)
(4x+12 + 2)/(x+3)
((4x+12) + 2)/(x+3)
(4(x+3) + 2)/(x+3)
4(x+3)/(x+3) + 2/(x+3)
4 + 2/(x+3)
2/(x+3) + 4
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Answer:
h=69
Step-by-step explanation:
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Answer:
-2 (x + 3z) + 4x - 3y + 2z
-2x-6x+4x-3y+2z
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hope it helps...
have a nice day!
Answer:
possibly china, but not confirmed.
Step-by-step explanation:
Answer:
Step-by-step explanation:
To write this sentence as equation
We get
r×338+97=r
338r+97=r
To solve further
r-338r=97
-337r=97
r=-0.2878