3.已知函数f(x)=$\left\{\begin{array}{l}{|lg(-x)|,x<0}\\{{x}^{2}-6x+4,x≥0}\end{array}\right.$,若关于x的方程f2(x)-bf(x)+1=0有8个不同根,则实数b的取值范围是( )
| A. | (2,$\frac{17}{4}$] | B. | (2,$\frac{17}{4}$]∪(-∞,-2) | C. | (2,8) | D. | (-∞,-2)∪(2,+∞) |
2.
如果函数f(x)是定义在(-3,3)上的奇函数,当0<x<3时,函数f(x)的图象如图所示,那么不等式f(x)cosx<0的解集是( )
| A. | (-3,-$\frac{π}{2}$)∪(0,1)∪($\frac{π}{2}$,3) | B. | (-$\frac{π}{2}$,-1)∪(0,1)∪($\frac{π}{2}$,3) | C. | (-3,-1)∪(0,1)∪(1,3) | D. | (-3,-$\frac{π}{2}$)∪(0,1)∪(1,3) |
1.已知偶函数f(x)在[-1,0]上为单调增函数,则( )
| A. | f(sin$\frac{π}{8}$)<f(cos$\frac{π}{8}$) | B. | f(sin1)>f(cos1) | ||
| C. | f(sin$\frac{π}{12}$)<f(sin$\frac{5π}{12}$) | D. | f(sin$\frac{π}{12}$)>f(tan$\frac{π}{12}$) |
20.若a>b>1,0<c<1,则( )
| A. | ac<bc | B. | abc<bac | C. | ca<cb | D. | logac<logbc |
19.设P={y|y=x2,x∈R},Q={y|=2x,x∈R},则( )
0 234649 234657 234663 234667 234673 234675 234679 234685 234687 234693 234699 234703 234705 234709 234715 234717 234723 234727 234729 234733 234735 234739 234741 234743 234744 234745 234747 234748 234749 234751 234753 234757 234759 234763 234765 234769 234775 234777 234783 234787 234789 234793 234799 234805 234807 234813 234817 234819 234825 234829 234835 234843 266669
| A. | P=Q | B. | Q?P | C. | P∩Q={2,4} | D. | P∩Q={(2,4)} |