We need to evaluate the following expressions: 1. $35 != 35.0 || 0 <= 0.0000001$

1. Problem Description

We need to evaluate the following expressions:

1. $35 != 35.0 || 0 <= 0.0000001$

2. $3 * 2**4 \ 2 + 6 - 8$

3. $5**2 * 6 \% 2 + 2$

4. $7 \ 5**2**2 + (16 \% 3) * 2$

5. $5 - 8 \ 9 * (18 \% 3) * 3$

Here, $**$ represents exponentiation, $\%$ represents the modulo operator, $\$ represents integer division, $!=$ represents not equals, $||$ represents the logical OR operation, and $<=$ represents less than or equal to.

2. Solution Steps

1. $35 != 35.0 || 0 <= 0.0000001$

$35$ is not equal to $35.0$ is false, since they are numerically the same value. $0$ is less than or equal to $0.0000001$ is true. Therefore, the expression evaluates to false OR true which is true.

2. $3 * 2**4 \ 2 + 6 - 8$

First, calculate the exponentiation: $2**4 = 16$.

Then the multiplication: $3 * 16 = 48$.

Integer division: $48 \ 2 = 24$.

Then addition: $24 + 6 = 30$.

Finally, subtraction: $30 - 8 = 22$.

3. $5**2 * 6 \% 2 + 2$

Exponentiation: $5**2 = 25$.

Multiplication: $25 * 6 = 150$.

Modulo: $150 \% 2 = 0$.

Addition: $0 + 2 = 2$.

4. $7 \ 5**2**2 + (16 \% 3) * 2$

Exponentiation: $2**2 = 4$.

Exponentiation: $5**4 = 625$.

Integer division: $7 \ 625 = 0$.

Modulo: $16 \% 3 = 1$.

Multiplication: $1 * 2 = 2$.

Addition: $0 + 2 = 2$.

5. $5 - 8 \ 9 * (18 \% 3) * 3$

Modulo: $18 \% 3 = 0$.

Multiplication: $0 * 3 = 0$.

Integer division: $8 \ 9 = 0$.

Multiplication: $0 * 0 = 0$.

Subtraction: $5 - 0 = 5$.

3. Final Answer

1. true

2. 22

3. 2

4. 2

5. 5