Question

14. 1) |-30|-2-|-15|-|-4 u 0,15 ·|-60|- 8,9; и 7 25 26 2| | | | 3 10 |+z = |2| |2 | |1|: | и 12 75 3) |–3,5| + |-|· 1,6 µ |–8,1 + 32) - 0,01; 4) 49,250|: -0,4| n |201 - 401| 0,1. дам 200б больше меньше​

Answer 1

Ответ:

1) |-30| - 2 - |-15| - |-4| = 30 - 2 - 15 - 4 = 9

0,15 · |-60| - 8,9 = 0,15 · 60 - 8,9 = 9 - 8,9 = 0,1

Отже, відповідь: 9 + 0,1 = 9,1

2) 7 / 25 + 26 / 2 = 0,28 + 13 = 13,28

3 / 10 + z = 0,3 + z

|2| / |2| + |1| = 2 / 2 + 1 = 1 + 1 = 2

Отже, відповідь: 13,28 + 0,3 + z + 2 = 15,58 + z

3) |–3,5| + |-| · 1,6 = 3,5 + 1,6 = 5,1

(-8,1 + 32) - 0,01 = 23,9 - 0,01 = 23,89

Отже, відповідь: 5,1 + 23,89 = 28,99

4) 49,250 : -0,4 = -123,125

n / 201 - 401 = n / -200 = -n / 200

0,1

Отже, відповідь: -123,125 - n/200 + 0,1

Объяснение:

Answer 2

It appears you've provided a series of mathematical expressions, and you'd like to know whether the result is greater or smaller than 200. Let's break down each expression step by step:

1. |-30| - 2 - |-15| - |-4| u 0.15 * |-60| - 8.9: |-30| = 30 |-15| = 15 |-4| = 4 |-60| = 60

Now, let's calculate the expression: 30 - 2 - 15 - 4 u 0.15 * 60 - 8.9

First, we perform the operations within the absolute value bars, then calculate the u (union) and * (multiplication):

30 - 2 - 15 - 4 u 9 - 8.9

Now, perform the subtraction and union:

(30 - 2 - 15 - 4) u (9 - 8.9)

(9) u (0.1)

Since u represents the union (maximum) of the two values:

9 u 0.1 = 9

So, the result is 9, which is smaller than 200.

2. 7 25 26 2 | | | | 3 10 | + z = | 2 | | 2 | | 1 | : | 12 75 3): It seems like there is some confusion in this expression, as there are numbers without operators. Please clarify the intended expression.

3. |-3.5| + |-| * 1.6 µ |-8.1 + 32) - 0.01: |-3.5| = 3.5 |-| = 0 (since it's unclear what the absolute value surrounds) |-8.1 + 32| = |-8.1 + 32| = |-8.1 + 32| = |-8.1 + 32| = 23.9

Now, let's calculate the expression: 3.5 + 0 * 1.6 µ 23.9 - 0.01

The multiplication by 0 makes the middle part of the expression 0, so we have:

3.5 + 0 µ 23.9 - 0.01

Now, perform the operations:

3.5 µ 23.89

Since µ represents a maximum, the result is the maximum of 3.5 and 23.89, which is 23.89.

So, the result is 23.89, which is smaller than 200.

4. 49.250 : -0.4 n |201 - 401| * 0.1: First, let's calculate the absolute value and subtraction: |201 - 401| = |-200| = 200

Now, calculate the expression: 49.250 / -0.4 n 200 * 0.1

Perform the division and multiplication:

-123.125 n 20

Now, we have a comparison with "n." If "n" is greater than -123.125, then the result is greater; otherwise, it's smaller. Without the value of "n," we can't determine if the result is greater or smaller than 200.

Please provide the value of "n" to determine the final result.