7.定义在R上的偶函数在[0,7]上是增函数,又f(7)=6,则f(x)( )
| A. | 在[-7,0]上是增函数,且最大值是6 | B. | 在[-7,0]上是减函数,且最大值是6 | ||
| C. | 在[-7,0]上是增函数,且最小值是6 | D. | 在[-7,0]上是减函数,且最小值是6 |
6.定义在R上的函数f(x)满足:对任意的x1,x2∈R(x1≠x2),有$\frac{f({x}_{2})-f({x}_{1})}{{x}_{2}-{x}_{1}}$<0,则( )
| A. | f(3)<f(-2)<f(1) | B. | f(1)<f(-2)<f(3) | C. | f(-2)<f(1)<f(3) | D. | f(3)<f(1)<f(-2) |
5.下列各组函数表示相同函数的是( )
| A. | f(x)=$\sqrt{{x}^{2}}$,g(x)=($\sqrt{x}$)2 | B. | f(x)=1,g(x)=x2 | ||
| C. | f(x)=$\left\{\begin{array}{l}{x,x≥0}\\{-x,x<0}\end{array}\right.$,g(t)=|t| | D. | f(x)=x+1,g(x)=$\frac{{x}^{2}-1}{x-1}$ |
4.幂函数f(x)过点(2,$\frac{1}{2}$),则f(x)的单调递减区间是( )
0 234291 234299 234305 234309 234315 234317 234321 234327 234329 234335 234341 234345 234347 234351 234357 234359 234365 234369 234371 234375 234377 234381 234383 234385 234386 234387 234389 234390 234391 234393 234395 234399 234401 234405 234407 234411 234417 234419 234425 234429 234431 234435 234441 234447 234449 234455 234459 234461 234467 234471 234477 234485 266669
| A. | (0,+∞) | B. | (-∞,0) | C. | (-∞,0),(0,+∞) | D. | (-∞,0)∪(0,+∞) |