若|m-3 |+(n+2)^2+√8p-5=0,则1/4m-n+p的立方根为
来源：学生作业帮助网 编辑：六六作业网 时间：2024/12/25 16:17:10
若|m-3|+(n+2)^2+√8p-5=0,则1/4m-n+p的立方根为若|m-3|+(n+2)^2+√8p-5=0,则1/4m-n+p的立方根为若|m-3|+(n+2)^2+√8p-5=0,则1/
若|m-3 |+(n+2)^2+√8p-5=0,则1/4m-n+p的立方根为
若|m-3 |+(n+2)^2+√8p-5=0,则1/4m-n+p的立方根为
若|m-3 |+(n+2)^2+√8p-5=0,则1/4m-n+p的立方根为
|m-3 |+(n+2)^2+√8p-5=0
∴m-3=0
n+2=0
8p-5=0
∴m=3
n=-2
p=5/8
∴1/4m-n+p的立方根
=3/4+2+5/8的立方根
=27/8的立方根
=3/2
|m-3 |+(n+2)^2+√8p-5=0
则，m=3，n=-2，p=0.6251/4m-n+p=-5/8立方根为：-5^(1/3)/2