If {x∈R:1≥2x-3≥0} then the value of x is
Answers
Let y=
Let y= x
Let y= x 2
Let y= x 2 +2x+3
Let y= x 2 +2x+3x
Let y= x 2 +2x+3x 2
Let y= x 2 +2x+3x 2 +14x+9
Let y= x 2 +2x+3x 2 +14x+9
Let y= x 2 +2x+3x 2 +14x+9 .
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2 +2x+3)=x
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2 +2x+3)=x 2
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2 +2x+3)=x 2 +14x+9
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2 +2x+3)=x 2 +14x+9⇒(y−1)x
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2 +2x+3)=x 2 +14x+9⇒(y−1)x 2
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2 +2x+3)=x 2 +14x+9⇒(y−1)x 2 +2(y−7)x+3y−9=0
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2 +2x+3)=x 2 +14x+9⇒(y−1)x 2 +2(y−7)x+3y−9=0Since, x is real, so discriminant of above equation will be greater than or equal to 0.
Let y= x 2 +2x+3x 2 +14x+9 .⇒y(x 2 +2x+3)=x 2 +14x+9⇒(y−1)x 2 +2(y−7)x+3y−9=0Since, x is real, so discriminant of above equation will be greater than or equal to 0.D≥0
Step-by-step explanation:
In the first step in order to remove -3 in the mid 2 x minus 3 I had added plus 3 in all in the second step I had divided by 2 in all in order to get the value of x