Question

2•(-3, 783) •(4x-8) =0

Answer 1

Ответ:

разделим обе части уравнения на (2*(-3,783)) ⇒

$4x-8=0\\4x=8\\x=8:4\\\bf x=2.$

Пошаговое объяснение:

Answer 2

Что бы при произведении получилось ноль один из производных должен равняться 0

2 не равен 0

-3,783 не равен 0

4х-8=0

4х=8

Х=8/4

Х=2

Answer 3

To solve the equation 2 • (-3, 783) • (4x-8) = 0, let's break it down step by step:

1. Simplify the equation: 2 • (-3, 783) • (4x - 8) = 0

2. Multiply 2 and (-3, 783): 2 • (-3, 783) = -7, 566

3. Substitute the result back into the equation: -7, 566 • (4x - 8) = 0

4. Apply the zero product property: -7, 566 = 0 or (4x - 8) = 0

5. Solve the first equation: -7, 566 = 0 is not a true statement since any non-zero number multiplied by 0 is always 0. Therefore, this equation has no solution.

6. Solve the second equation: (4x - 8) = 0 Add 8 to both sides: 4x = 8 Divide both sides by 4: x = 2

Thus, the equation 2 • (-3, 783) • (4x-8) = 0 has a single solution, which is x = 2.