Question

∛(2000*1998-1997*2001+5)

Answer 1

Ответ:

∛(2000*1998-1997*2001+5)

2000*1998=2000*1997+2000

1997*2001=1997*2000+1997

(2000*1998-1997*2001+5)=

2000*1997+2000-1997*2000-1997+5=

2000-1997+5=

8

∛(2000*1998-1997*2001+5)=∛8=2

Answer 2

To calculate the value of ∛(20001998-19972001+5), we need to perform the arithmetic operations first and then find the cube root of the resulting value.

Let's start by evaluating the expression inside the cube root:

2000 * 1998 - 1997 * 2001 + 5

= 3,996,000 - 3,992,997 + 5

= 3,996,000 - 3,992,992

= 8

Now, we can find the cube root of 8:

∛(8) = 2

Therefore, the value of ∛(20001998-19972001+5) is 2.