Question

2-5R-6=2R-4-7R -6T-5=3(-2T-2)

Answer 1

Ответ:

1) R= 0

2) T= -1

Пошаговое объяснение:

нужно же найти R и T?

Answer 2

It looks like you have a system of linear equations with two equations and two variables (R and T). Let's solve it step by step.

Equation 1: 2 - 5R - 6 = 2R - 4 - 7R Simplify the equation: -4 - 5R = -5R - 4

Now, subtract -5R from both sides: -4 = -4

This equation is always true, which means the first equation doesn't provide any meaningful information. It's what's called an identity, and it doesn't help us solve for R or T.

Equation 2: -6T - 5 = 3(-2T - 2) Distribute the 3 on the right side: -6T - 5 = -6T - 6

Now, add 6T to both sides: -5 = -6

This equation is not true, which means there is no valid solution for T that satisfies the second equation.

In conclusion, the system of equations doesn't have a unique solution for R and T. It appears there might have been a mistake in setting up the equations or some other issue, as the equations lead to contradictory statements. Please double-check the equations and try again if needed.