Select whether each equation has no solution, one solution, or infinitely many solutions.
1 answer:
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ANSWER TO QUESTION 1
The given equation is
We add the additive inverse of which is
to both sides of the equation to obtain,
This gives us,
This further simplifies to
We divide both sides to obtain,
ANSWER TO QUESTION 2
Since we got as answer to question one, the next question to answer is
We add the additive inverse of which is
to both sides to obtain,
This gives us,
This simplifies to
We now multiply both sides of the equation by to obtain,
This implies that,
ANSWER TO QUESTION 3
The next equation is
We add the additive inverse of which is
to both sides of the equation to obtain,
This gives us,
This simplifies to,
We multiply both sides by the reciprocal or the multiplicative inverse of to obtain,
This gives us,
ANSWER TO QUESTION 4.
The next question is
We add the additive inverse of 15 to both sides of the equation to obtain,
This evaluates to
This implies that,
We multiply both sides by the multiplicative inverse or the reciprocal of
This implies that,
ANSWER TO QUESTION 5
The next question to answer is .
We add the additive inverse of which is
to both sides of the equation to obtain,
This gives us,
We through by to obtain,
ANSWER TO QUESTION 6
We add the additive inverse of which is
to both sides of the equation to obtain,
This simplifies to;
We multiply both sides of the equation by the reciprocal of to obtain,
ANSWER TO QUESTION 7
The next question to answer is .
We add the additive inverse of which is
to both sides of the equation to obtain,
This will evaluate to,
We now multiply both sides of the equation by to obtain,
ANSWER TO QUESTION 8
The last question to solve now is
We first of all multiply both sides of the equation by to obtain,
This implies that,
We now add the additive inverse of which is 7 to both sides of the equation to obtain,
This implies that