Ответ:
Решение:
- а) \( -40 \cdot (-7x + 5) = -1600 \)
\( -7x + 5 = \frac{-1600}{-40} \)
\( -7x + 5 = 40 \)
\( -7x = 40 - 5 \)
\( -7x = 35 \)
\( x = \frac{35}{-7} \)
\( x = -5 \) - б) \( (-20x - 50) \cdot 2 = 100 \)
\( -20x - 50 = \frac{100}{2} \)
\( -20x - 50 = 50 \)
\( -20x = 50 + 50 \)
\( -20x = 100 \)
\( x = \frac{100}{-20} \)
\( x = -5 \) - в) \( 2,1 \cdot (4 - 6y) = -42 \)
\( 4 - 6y = \frac{-42}{2,1} \)
\( 4 - 6y = -20 \)
\( -6y = -20 - 4 \)
\( -6y = -24 \)
\( y = \frac{-24}{-6} \)
\( y = 4 \) - г) \( -3 \cdot (2 - 15x) = -6 \)
\( 2 - 15x = \frac{-6}{-3} \)
\( 2 - 15x = 2 \)
\( -15x = 2 - 2 \)
\( -15x = 0 \)
\( x = 0 \)
Ответ: а) -5; б) -5; в) 4; г) 0.
