## Linear FunctionVolumes: Simple Math |
from Rodion Gork's favorite books (what?):
by Robert Sedgewick Another great source on algorithms
also gives a course at Coursera! |

Very common problem in computational programming is to determine the underlying law to which some phenomenon obeys. For learning purpose let us practice a simple variant - discovering linear dependence by two given observations (for example, how the price for some product depends on its size, weight etc.)

Linear function is defined by an equation:

```
y(x) = ax + b
```

Where `a`

and `b`

are some constants.

For example, with `a=3, b=2`

function will yield values `y = 2, 5, 8, 11...`

for `x = 0, 1, 2, 3...`

Your task is to determine `a`

and `b`

by two points, belonging to the function.

I.e. you are told two pairs of values `(x1, y1), (x2, y2)`

which satisfy the function equation
- and you should restore the equation itself.

Test data contains number of test-cases in the first line and then test-cases themselves in separate lines. Each case contains 4 integer numbers. Results should be integer too and you are to write them in line, separating with spaces and enclosing each pair in parenthesis, for example:

```
input data:
2
0 0 1 1
1 0 0 1
answer:
(1 0) (-1 1)
```

You need to login to get test data and submit solution.