Which graph represents the inequality x≥2?
2 answers:
Answer:
The second graph in the upper line.
Step-by-step explanation:
We have been given an inequality . We are asked to find the graph of the given inequality.
Since our inequality has a greater than or equal to sign, so the boundary line of inequality would be solid line.
The boundary line would be vertical line passing through the x-axis at point .
Now, we will test point (0,0) to find the shaded area.
Since point (0,0) doesn't satisfy the given inequality, so shaded area of the given inequality would be area excluding point (0,0).
Therefore, option B is the correct choice.
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<h3>1. The term 
is simplified by first squaring the expression (x – 2). </h3><h3>TRUE </h3><h3>2. The simplified product is a binomial. TRUE</h3><h3>3. After multiplying, the like terms are combined by adding and subtracting.</h3><h3>TRUE </h3><h3>4. The parentheses are eliminated through multiplication. TRUE</h3><h3>5. The final simplified product is 
FALSE</h3>
Step-by-step explanation:
Here, the given expression is :
Now, let us first solve the given expression step wise:
Now, here the given statements are:
1. The term is simplified by first squaring the expression (x – 2).
TRUE
2. The simplified product is a binomial. TRUE
3. After multiplying, the like terms are combined by adding and subtracting.
TRUE
4. The parentheses are eliminated through multiplication. TRUE
5. The final simplified product is FALSE
As the simplified expression is: