Question

( x + 36, 1 ) × 5 , 1 = 245 , 82 ( x + 24 , 3 ) : 18 , 3 = 3,1

Answer 1

1) (x+36,1)*5,1=245,82

x+36,1=245,82/5,1

x+36,1=48,2

х=48,2-36,1

х=12,1

2) (x+24,3)/18,3=3,1

x+24,3=3,1*18,3

x+24,3=56,73

х=56,73-24,3

х=32,43

Answer 2

It seems like you've written a set of mathematical expressions. However, there seems to be a mix of notation, and the meaning is unclear. Let me try to interpret and solve the equations as best as I can:

1. (x + 36, 1) × 5, 1 = 245, 82

The notation (x + 36, 1) is unusual, so I'll interpret it as a pair of values (x + 36, 1). Then, when you multiply this pair by 5, 1, you should multiply each component of the pair separately:

(x + 36) × 5 = 5x + 180 1 × 1 = 1

So, the result of the expression is (5x + 180, 1).

Now, it's compared to the pair (245, 82):

(5x + 180, 1) = (245, 82)

For these two pairs to be equal, both components need to be equal:

5x + 180 = 245 1 = 82

The second equation 1 = 82 is not valid, as it is false. So, there is no value of x that satisfies both equations, and there is no solution to this system of equations.

2. (x + 24, 3) : 18, 3 = 3, 1

Again, the notation (x + 24, 3) is unclear, so I'll assume it's a pair of values (x + 24, 3). Now, when you perform the division with 18, 3, you should divide each component of the pair separately:

(x + 24) ÷ 18 = (x + 24) / 18 3 ÷ 3 = 1

So, the result of the expression is ((x + 24) / 18, 1).

Now, it's compared to the pair (3, 1):

((x + 24) / 18, 1) = (3, 1)

For these two pairs to be equal, both components need to be equal:

(x + 24) / 18 = 3 1 = 1

The second equation 1 = 1 is true, which is good. Now, solve the first equation:

(x + 24) / 18 = 3

To isolate x, you can multiply both sides by 18:

x + 24 = 54

Then, subtract 24 from both sides:

x = 30

So, the solution to the equation is x = 30.

I hope this clarifies the calculations and helps you understand the solutions! If you have any further questions or need additional assistance, feel free to ask.