Rational absolute value maximum Given that the rational numbers x and m satisfy |x+5||x-10|=15-|m+2|, the maximum value of |x+2||x-20| is obtained. You can send out some similar questions and offer a reward.

Rational absolute value maximum Given that the rational numbers x and m satisfy |x+5||x-10|=15-|m+2|, the maximum value of |x+2||x-20| is obtained. You can send out some similar questions and offer a reward.

X+5 x-10 15,15-|m+2 15
X+5||x-10|=15
-5≤X≤10
X+2 x-20|-5+2-5-20|=28(geometric meaning of absolute value)

X+5 x-10 15,15-|m+2 15
X+5||x-10|=15
-5≤X≤10
X+2||x-20|-5+2||-5-20|=28(geometric meaning of absolute value)

The rational number with an absolute value of 2.3 is () Points a and b on the number axis represent numbers -3 and 2, then: (1) The distances from point a, point b to the origin are () and (), respectively; (2) The distance from point a to point b is () (3) Move point a to () for () unit length, and point b is fixed so that the distance between point a and point b is 1.

+2.3,-2.3