Вопрос задан 13.07.2023 в 08:03. Предмет Математика. Спрашивает Осипова София.

6х=28-х 9х-26=30-5х 7-3х=6х-56 0,9х-7,4= - 0,4х+4,3 5,8-1,6х=0,3х-1,8 3/8х+19=7/12х+24 5(х-4)=х+8

9-7(х+3)=5-6х (7х+9)- (11х-7)=8 3,6+5х=7(1,2-х)
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Отвечает Беляев Егорушка.

Ответ:

Пошаговое объяснение:

6х=28-х

6x + x = 28

7x = 28

x = 28 : 7

x = 4

==========

9х-26=30-5х

9x + 5x = 30 + 26

14x = 56

x = 56 : 14

x = 4

==========

7-3х=6х-56

6x + 3x = 56 + 7

9x = 63

x = 63 : 9

x = 7

=============

0,9х-7,4= - 0,4х+4,3

0,9x + 0,4x = 4,3 + 7,4

1,3x = 11,7

x = 11,7 : 1,3

x = 9

===========

5,8-1,6х=0,3х-1,8

0,3x + 1,6x = 5,8 + 1,8

1,9x = 7,6

x = 7,6 : 1,9

x = 4

======

3/8х+19=7/12х+24

7/12x - 3/8x = 19 - 24

14/24x - 9/24x = -5

5/24x = -5

x = -5 * 24/5

x = -24

=========

5(х-4)=х+8

5x - 20 = x + 8

5x - x = 8 + 20

4x = 28

x = 28 : 4

x = 7

==========

9-7(х+3)=5-6х

9 - 7x - 21 = 5 - 6x

-12 - 7x = 5 - 6x

7x - 6x = -12 - 5

x = -17

===========

(7х+9)- (11х-7)=8

7x + 9 - 11x + 7 = 8

-4x + 16 = 8

4x = 16 - 8

4x = 8

x = 8 : 4

x = 2

==========

3,6+5х=7(1,2-х)

3,6 + 5x = 8,4 - 7x

5x + 7x = 8,4 - 3,6

12x = 4,8

x = 4,8 : 12

x = 0,4

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Отвечает нейросеть ChatGpt. Будьте внимательны, ответы нейросети могут содержать ошибочные или выдуманные данные.

To solve each equation, we'll find the value of the variable "x" that makes both sides of the equation equal. Let's go through each equation step by step:

  1. 6x = 28 - x

To solve for x, first, we'll move all the x terms to one side of the equation: 6x + x = 28

Now, combine like terms: 7x = 28

Finally, isolate x by dividing both sides by 7: x = 28 / 7 x = 4

  1. 9x - 26 = 30 - 5x

To solve for x, first, we'll move all the x terms to one side of the equation: 9x + 5x = 30 + 26

Now, combine like terms: 14x = 56

Finally, isolate x by dividing both sides by 14: x = 56 / 14 x = 4

  1. 7 - 3x = 6x - 56

To solve for x, first, we'll move all the x terms to one side of the equation: 3x + 6x = 7 + 56

Now, combine like terms: 9x = 63

Finally, isolate x by dividing both sides by 9: x = 63 / 9 x = 7

  1. 0.9x - 7.4 = -0.4x + 4.3

To solve for x, first, we'll move all the x terms to one side of the equation: 0.9x + 0.4x = 7.4 + 4.3

Now, combine like terms: 1.3x = 11.7

Finally, isolate x by dividing both sides by 1.3: x = 11.7 / 1.3 x = 9

  1. 5.8 - 1.6x = 0.3x - 1.8

To solve for x, first, we'll move all the x terms to one side of the equation: 1.6x + 0.3x = 5.8 + 1.8

Now, combine like terms: 1.9x = 7.6

Finally, isolate x by dividing both sides by 1.9: x = 7.6 / 1.9 x = 4

  1. (3/8)x + 19 = (7/12)x + 24

To solve for x, first, we'll get rid of the fractions by multiplying both sides by the least common multiple (LCM) of 8 and 12, which is 24. 24 * ((3/8)x + 19) = 24 * ((7/12)x + 24)

This simplifies to: 3x + 456 = 14x + 576

Now, move all the x terms to one side of the equation: 3x - 14x = 576 - 456

Combine like terms: -11x = 120

Finally, isolate x by dividing both sides by -11: x = 120 / -11 x ≈ -10.9091 (rounded to four decimal places)

  1. 5(x - 4) = x + 8

Distribute the 5 on the left side: 5x - 20 = x + 8

Move all the x terms to one side of the equation: 5x - x = 8 + 20

Combine like terms: 4x = 28

Finally, isolate x by dividing both sides by 4: x = 28 / 4 x = 7

  1. 9 - 7(x + 3) = 5 - 6x

Distribute the -7 on the left side: 9 - 7x - 21 = 5 - 6x

Move all the x terms to one side of the equation: -7x + 6x = 5 - 9 + 21

Combine like terms: -x = 17

Finally, isolate x by multiplying both sides by -1: x = -17

  1. (7x + 9) - (11x - 7) = 8

To solve for x, first, simplify the expressions in parentheses: 7x + 9 - 11x + 7 = 8

Now, move all the x terms to one side of the equation: 7x - 11x = 8 - 9 - 7

Combine like terms: -4x = -8

Finally, isolate x by dividing both sides by -4: x = -8 / -4 x = 2

  1. 3.6 + 5x = 7(1.2 - x)

First, distribute 7 on the right side: 3.6 + 5x = 8.4 - 7x

Move all the x terms to one side of the equation: 5x + 7x = 8.4 - 3.6

Combine like terms: 12x = 4.8

Finally, isolate x by dividing both sides by 12: x = 4.8 / 12 x = 0.4

Those are the solutions for each equation. Please double-check your work and calculations, and feel free to ask if you have any further questions!

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