17.设a,b∈R+,且a≠b,a+b=2,则必有 ( )
| A. | 1≤ab≤$\frac{{a}^{2}+{b}^{2}}{2}$ | B. | $\frac{{a}^{2}+{b}^{2}}{2}$<ab<1 | C. | ab<$\frac{{a}^{2}+{b}^{2}}{2}$<1 | D. | 1<ab<$\frac{{a}^{2}+{b}^{2}}{2}$ |
15.设函数f(x)=$\left\{\begin{array}{l}{3x-b(x<1)}\\{{3}^{x}(x≥1)}\end{array}\right.$,若$f(f(\frac{1}{2}))=9$,则实数b的值为( )
| A. | $-\frac{3}{2}$ | B. | $-\frac{9}{8}$ | C. | $-\frac{3}{4}$ | D. | $-\frac{1}{2}$ |
14.下列选项中,说法正确的是( )
| A. | 命题“?x0∈R,${x_0}^2-{x_0}≤0$”的否定为“?x∈R,x2-x>0” | |
| B. | 命题“在△ABC中,A>30°,则$sinA>\frac{1}{2}$”的逆否命题为真命题 | |
| C. | 若非零向量$\overrightarrow a$、$\overrightarrow b$满足$|{\overrightarrow a+\overrightarrow b}|=|{\overrightarrow a}|-|{\overrightarrow b}|$,则$\overrightarrow a$与$\overrightarrow b$共线 | |
| D. | 设{an}是公比为q的等比数列,则“q>1”是“{an}为递增数列”的充分必要条件 |
11.如图,网格纸上小正方形边长为1,粗线是一个棱锥的三视图,则此棱锥的体积为( )

0 234601 234609 234615 234619 234625 234627 234631 234637 234639 234645 234651 234655 234657 234661 234667 234669 234675 234679 234681 234685 234687 234691 234693 234695 234696 234697 234699 234700 234701 234703 234705 234709 234711 234715 234717 234721 234727 234729 234735 234739 234741 234745 234751 234757 234759 234765 234769 234771 234777 234781 234787 234795 266669
| A. | $\frac{8}{3}$ | B. | $\frac{4}{3}$ | C. | 4$\sqrt{3}$ | D. | 2$\sqrt{3}$ |