Cho hàm số có đạo hàm liên tục trên $\left[2;3\right]$ đồng thời $f\left(2\right)=2$ , $f\left(3\right)=5$ . Khi đó ${\displaystyle \underset{2}{\overset{3}{\int }}{f}^{\prime }\left(x\right)\text{d}x}$ bằng

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Một số câu hỏi khác cùng bài thi.

• Cho hàm số  liên tục trên đoạn  và  là một nguyên hàm của hàm . Tìm khẳng định sai.  

• Cho ${\displaystyle \underset{0}{\overset{1}{\int }}f(x)}$ dx $=-1$ ; ${\displaystyle \underset{0}{\overset{3}{\int }}f(x)}$ dx $=5$ . Tính ${\displaystyle \underset{1}{\overset{3}{\int }}f(x)}$ dx
  
• Cho ${\displaystyle \underset{a}{\overset{c}{\int }}f\left(x\right)\text{d}x}=17$ và ${\displaystyle \underset{b}{\overset{c}{\int }}f\left(x\right)\text{d}x}=-11$ với $a<b<c$ . Tính $I={\displaystyle \underset{a}{\overset{b}{\int }}f\left(x\right)\text{d}x}$ .
  
• [DS12. C3. 2. D02. b] Biết ${\displaystyle \underset{1}{\overset{8}{\int }}f\left(x\right)\text{d}x}=-9$ ; ${\displaystyle \underset{1}{\overset{4}{\int }}f\left(x\right)\text{d}x}=5$ ; ${\displaystyle \underset{1}{\overset{4}{\int }}g\left(x\right)\text{d}x}=8$ . Mệnh đề nào sau đây sai?
  
• Bài 1. Cho ${\displaystyle \underset{2}{\overset{5}{\int }}f\left(x\right)dx}=10$ . Tính ${\displaystyle \underset{2}{\overset{5}{\int }}\left[3f\left(x\right)-2x\right]dx}$
  
• [ Mức độ 1] Cho hàm số $f\left(x\right)$ liên tục trên $ℝ$ và có ${\displaystyle \underset{0}{\overset{1}{\int }}f\left(x\right)\text{d}x}=2$ ; ${\displaystyle \underset{1}{\overset{3}{\int }}f\left(x\right)\text{d}x}=6$ . Tính $I={\displaystyle \underset{0}{\overset{3}{\int }}f\left(x\right)\text{d}x}$ .
  

• Cho hai hàm số liên tục trên  thỏa mãn, Tính ?  

• Bài 1. Cho $I={\displaystyle \underset{0}{\overset{2}{\int }}f\left(x\right)\text{d}x=3}$ . Khi đó $J={\displaystyle \underset{0}{\overset{2}{\int }}\left[4f\left(x\right)-3\right]\text{d}x}$ bằng:
  
• Cho hàm số có đạo hàm liên tục trên $\left[2;3\right]$ đồng thời $f\left(2\right)=2$ , $f\left(3\right)=5$ . Khi đó ${\displaystyle \underset{2}{\overset{3}{\int }}{f}^{\prime }\left(x\right)\text{d}x}$ bằng
  
• Cho $I={\displaystyle \underset{1}{\overset{4}{\int }}\left(mx+668\right)}\text{d}x$ ( $m$ là tham số thực). Tìm $m$ để $I=2019$ .
  

Một số câu hỏi khác có thể bạn quan tâm.

• Choose the best answer for the following sentence:

  The car was easy to recognize so it wasn't ______________ difficult for the police to catch the thieves.
   

• Choose the best answer for the following sentence:

  He got such a fright. He was _____________ frightened.
   

• Choose the best answer for the following sentence:

  It was more than he could bear. He couldn’t bear it _____________.
   

• Choose the best answer for the following sentence:

  We were very much surprised. We were ___________ surprised.
  
  

• Choose the best answer for the following sentence:

  He doesn’t get up early on Sundays. He gets up ___________.
              

• Choose the best answer for the following sentence:

  The writer can’t see Aunt Lucy __________. He’s having breakfast.
   

• Choose the best answer for the following sentence:

  He was a friendly waiter. He spoke to the writer _____________.
   

• Choose the word that has the underlined part pronounced differently from the rest:

  weather                      friend                     when                     great

• Choose the best answer for the following sentence:

  ____________Santos meet David, he lost again.
   

• Choose the word that has the underlined part pronounced differently from the rest:

  learning                       heart                        turn                     serve