(х+4)*(х-3) > This is a quadratic equation in the form of (x+a)(x+b), where a=4 and b=-3 To find the values of x that make the expression greater than 0, we need to determine the signs of the factors (x+4) and (x-3) separately.
For (x+4) to be greater than 0, x must be greater than -4 For (x-3) to be greater than 0, x must be greater than 3.
Therefore, the solution is x > 4.
0.6(2x+5) > 0.6(4x Multiply both sides by 10 to eliminate the decimals 6(2x+5) > 6(4x 12x + 30 > 24 Subtract 12x from both sides 30 > 12 Divide by 12 2.5 > x
This is a quadratic equation in the form of (x+a)(x+b), where a=4 and b=-3
To find the values of x that make the expression greater than 0, we need to determine the signs of the factors (x+4) and (x-3) separately.
For (x+4) to be greater than 0, x must be greater than -4
For (x-3) to be greater than 0, x must be greater than 3.
Therefore, the solution is x > 4.
0.6(2x+5) > 0.6(4xMultiply both sides by 10 to eliminate the decimals
6(2x+5) > 6(4x
12x + 30 > 24
Subtract 12x from both sides
30 > 12
Divide by 12
2.5 > x
Therefore, x is greater than 2.5.