What is the solution set of *+2= =3,
*-2
[A] (-2,3)
［81(-3,-2)
[C] (-1,6)
[D1 (-6,1)
I assume that the equation is actually:
* + 2 = 3* - 2
To solve for *, we need to isolate * on one side of the equation. We can do this by subtracting 2 and adding 3* to both sides:
* + 2 - 3* = -2
Next, we can combine like terms:
* - 3* = -4
Simplifying further:
-2* = -4
Finally, we can solve for * by dividing both sides by -2:
* = 2
Therefore, the solution set is [B] (2).
To find the solution set of the equation *+2= =3, we need to solve for the variable represented by "*".
The equation you provided seems to have some errors or typos. Assuming you meant:
* + 2 = 3,
we can now solve for "*".
Step 1: Subtract 2 from both sides of the equation to isolate "*":
* = 3 - 2.
* = 1.
So, the solution for "*" in the equation * + 2 = 3 is 1.
Now, let's move on to the next equation:
*-2.
Since there is no equal sign, this expression cannot be solved for the variable "*". Instead, it represents the value obtained by multiplying the value of "*" by -2.
So, to get the result, we multiply 1 (the value of "*") by -2:
-2 * 1 = -2.
Therefore, the result of the expression *-2 is -2.
Now, let's address the answer options you provided:
[A] (-2,3): This set of numbers does not match the results we obtained for the equations.
[［81(-3,-2): This answer option is not clear.
[C] (-1,6): This set of numbers also does not match the results we obtained for the equations.
[D1 (-6,1): This set of numbers does not match the results we obtained for the equations.
From the given information, it seems that there is no solution set that matches the results obtained for the equations.