Вопрос задан 23.07.2023 в 08:00. Предмет Математика. Спрашивает Найденов Александр.

3 1/2-(3х+2/5)=х-37-х /5; 7/8-1/8(х-5 /4-14-2х /5)=х-9 /2-х-1 /4; 3х+2 /5-4х-3 /7=4+х-2 /35

помогите решить! плисс!!!!
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Отвечает Кибалина Женя.
7/2-3x-2/5=x-37-1/5x
31/10-3x=4/5x-37
31-30x=8x-370
-30x-8x=-370-31
-38x=-401
x=
10 \times \frac{21}{38}


7/8-1/8(x-61/4-2x/5)=-19/4
7/8-1x/8×61/32+x/20=-19/4
89/32-1/8x+x/20=-19/4
445-20x+8x=-760
445-12x=-760
-12x=-760-445
-12x=-1205
x=100 целых 5/12


3 не знаю
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Отвечает Шелков Матвей.


7/8-1/8(x-61/4-2x/5)=-19/4

7/8-1x/8×61/32+x/20=-19/4

89/32-1/8x+x/20=-19/4

445-20x+8x=-760

445-12x=-760

-12x=-760-445

-12x=-1205

x=100 целых 5/12

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

Sure, I'd be happy to help you solve these equations step by step. Let's tackle them one by one:

  1. 3 1/2 - (3x + 2/5) = x - 37 - x/5

Step 1: Let's simplify the left-hand side first. 3 1/2 = 7/2 (since 3 * 2 = 6 + 1 = 7, and 7/2 is the same as 3 1/2)

So, the equation becomes: 7/2 - (3x + 2/5) = x - 37 - x/5

Step 2: Now, let's get rid of the parentheses on the left side. Distribute the negative sign: 7/2 - 3x - 2/5 = x - 37 - x/5

Step 3: Combine the x terms on the right side: 7/2 - 3x - 2/5 = (5x - x)/5 - 37

Step 4: Continue simplifying the right side: 7/2 - 3x - 2/5 = 4x/5 - 37

Step 5: To make the equation easier to work with, let's eliminate the fractions by multiplying everything by 10 (the least common multiple of 2 and 5).

10 * (7/2) - 10 * (3x) - 10 * (2/5) = 10 * (4x/5) - 10 * 37

Step 6: Now, solve for x:

35 - 30x - 4 = 8x - 370

Step 7: Combine like terms: -30x + 8x = 370 - 35 + 4

Step 8: Simplify: -22x = 339

Step 9: Finally, solve for x: x = 339 / (-22) x ≈ -15.4091 (rounded to four decimal places)

  1. 7/8 - 1/8(x - 5/4 - 14 - 2x/5) = x - 9/2 - x - 1/4

Step 1: Let's simplify the expression inside the parentheses on the left side. x - 5/4 - 14 - 2x/5 = (5x - 25 - 56 - 2x) / 20 x - 5/4 - 14 - 2x/5 = (3x - 81) / 20

So, the equation becomes: 7/8 - 1/8((3x - 81) / 20) = x - 9/2 - x - 1/4

Step 2: Now, let's deal with the parentheses on the left side. Distribute the 1/8: 7/8 - (3x - 81)/160 = x - 9/2 - x - 1/4

Step 3: To eliminate the fraction, let's multiply everything by 160 (the least common multiple of 8 and 20).

160 * (7/8) - 160 * ((3x - 81)/160) = 160 * (x - 9/2) - 160 * (x - 1/4)

Step 4: Continue simplifying: 140 - 3x + 81 = 160x - 720 - 160x + 40

Step 5: Combine like terms: 221 - 3x = -680

Step 6: Finally, solve for x: -3x = -680 - 221 -3x = -901 x = -901 / (-3) x ≈ 300.3333 (rounded to four decimal places)

  1. 3x + 2/5 - 4x - 3/7 = 4 + x - 2/35

Step 1: Combine like terms on the left side: (3x - 4x) + (2/5 - 3/7) = 4 + x - 2/35 -x + (14/35 - 15/35) = 4 + x - 2/35

Step 2: Simplify the fractions on the left side: -x - 1/35 = 4 + x - 2/35

Step 3: Now, let's eliminate the fractions by multiplying everything by 35 (the least common multiple of 1 and 35).

35 * (-x) - 35 * (1/35) = 35 * (4 + x) - 35 * (2/35)

Step 4: Continue simplifying: -35x - 1 = 140 + 35x - 2

Step 5: Combine like terms: -35x - 1 = 138 + 35x

Step 6: Now, isolate x on one side: -35x - 35x = 138 + 1

Step 7: Combine like terms: -70x = 139

Step 8: Finally, solve for x: x = 139 / (-70) x ≈ -1.9857 (rounded to four decimal places)

So, the solutions for the equations are approximately:

  1. x ≈ -15.4091
  2. x ≈ 300.3333
  3. x ≈ -1.9857
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