
1)6 x - 28 - X 2)9 x - 26=30 - 5 3)7 - 3 x=6 x - 56 4)0,9x=7,4=0,4x+ 4,3 5)5,
8-1,6x=0,3x-1,86)3/8 X + 19=7/12 x + 24 СНОВЫМГОДОМ

Ответы на вопрос

Ответ:
1)6 x - 28 - X = 5х-28
2)9 x - 26=30 - 5 = 3х=17
3)7 - 3 x=6 x - 56 = х=7
4)0,9x=7,4=0,4x+ 4,3 = хз
5)5, 8-1,6x=0,3x-1,8 = х=4
6)3/8 X + 19=7/12 x + 24 = х=-24
Пошаговое объяснение:
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It looks like you've provided a list of equations, and it seems like you want to solve for the value of x in each of them. Let's go through each equation and find the solution:
- 6x - 28 - x = 0
Combine like terms:
5x - 28 = 0
Now, add 28 to both sides:
5x = 28
Finally, divide both sides by 5 to isolate x:
x = 28 / 5 x = 5.6
- 9x - 26 = 30 - 5
Combine like terms:
9x - 26 = 25
Now, add 26 to both sides:
9x = 25 + 26 9x = 51
Finally, divide both sides by 9 to isolate x:
x = 51 / 9 x = 17/3 or approximately 5.67
- 7 - 3x = 6x - 56
First, let's isolate the x terms on one side by adding 3x to both sides:
7 + 56 = 6x + 3x
63 = 9x
Now, divide both sides by 9 to isolate x:
x = 63 / 9 x = 7
- 0.9x = 7.4 - 0.4x + 4.3
Combine like terms on the right side:
0.9x + 0.4x = 7.4 + 4.3
1.3x = 11.7
Now, divide both sides by 1.3 to isolate x:
x = 11.7 / 1.3 x = 9
- 5.8 - 1.6x = 0.3x - 1.8
First, let's move the terms involving x to one side by adding 1.6x and 1.8x to both sides:
5.8 + 1.8 = 0.3x + 1.6x
7.6 = 1.9x
Now, divide both sides by 1.9 to isolate x:
x = 7.6 / 1.9 x = 4
- (3/8)x + 19 = (7/12)x + 24
First, let's clear the fractions by multiplying both sides of the equation by the least common multiple (LCM) of 8 and 12, which is 24:
24[(3/8)x + 19] = 24[(7/12)x + 24]
Now, simplify each term:
(9/2)x + 456 = (7/1)x + 576
Now, isolate the x terms on one side by subtracting (7/1)x from both sides:
(9/2)x - (7/1)x + 456 = 576
Now, combine like terms:
(9/2 - 7/1)x + 456 = 576
(9/2 - 14/2)x + 456 = 576
(-5/2)x + 456 = 576
Next, subtract 456 from both sides:
(-5/2)x = 576 - 456
(-5/2)x = 120
Now, divide both sides by (-5/2) to isolate x:
x = (120) / (-5/2)
To divide by a fraction, you can multiply by its reciprocal:
x = (120) * (-2/5)
x = -48
So, the solutions to the equations are:
- x = 5.6
- x = 17/3 or approximately 5.67
- x = 7
- x = 9
- x = 4
- x = -48


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