What is 10x-4>= 10x-7\lor 7-7x>=-4x+4 ?

The solution to 10x-4>= 10x-7\lor 7-7x>=-4x+4 is True for all x

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10x-4>= 10x-7\lor 7-7x>=-4x+4

10 x - 4 \geq 10 x - 7 or 7 - 7 x \geq - 4 x + 4

True for all x

Interval Notation

(- \infty, \infty)

Solution steps

10 x - 4 \geq 10 x - 7 or 7 - 7 x \geq - 4 x + 4

10 x - 4 \geq 10 x - 7 :

True for all

x

7 - 7 x \geq - 4 x + 4 : x \leq 1

Combine the intervals

True for all x or x \leq 1

Merge Overlapping Intervals

True for all x

8 ∣ - 4 + 3 n ∣ - 2 = 14

\frac{( 7 + 2 i ) ( 8 - i )}{2 + i}

x^{2} x^{\frac{1}{2}}

6 x^{2} - 3 = 0

4 x^{2} + 20 x + 25 = 0

What is 10x-4>= 10x-7\lor 7-7x>=-4x+4 ?
The solution to 10x-4>= 10x-7\lor 7-7x>=-4x+4 is True for all x