
ДАЮ 60 БАЛОВ ПОМОГИТЕ ПРОШУУУУУ 1)2/3t-1/2t+2=1/4t-3, 2)1/2x+1/6x+5=x, 3)0,2f+2,3=0,7f-3,2,
4)-0,4x-14=0,3x, 5)-40·(-7x+5)=-1600, 6)(-20t-50)·2=100, 7)2,1·(4-6e)=-42, 8)-3·(2-15k)=-6, 9)-20·(x-13)=-220, 10)(30-7r)·8=352, 11)(2,8-0,1h)·3,7=7,4, 12)(3x-1,2)·7=10,5,

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Sure, I'd be happy to help you solve these equations. Let's go through each of them step by step:
- 2/3t - 1/2t + 2 = 1/4t - 3
To solve this equation, first, let's combine the terms with 't' on one side of the equation:
2/3t - 1/2t - 1/4t = -3 - 2
Now, find a common denominator for the fractions:
(8/12)t - (6/12)t - (3/12)t = -5
Combine the 't' terms:
(-1/12)t = -5
To isolate 't', divide both sides by -1/12:
t = -5 / (-1/12) t = -5 * (-12/1) t = 60
- 1/2x + 1/6x + 5 = x
To solve this equation, first, let's find a common denominator for the fractions:
(3/6)x + (1/6)x + 5 = x
Combine the 'x' terms:
(4/6)x + 5 = x
To isolate 'x', move the (4/6)x to the right side:
x - (4/6)x = 5
(6/6)x - (4/6)x = 5
(2/6)x = 5
Now, divide both sides by 2/6:
x = 5 / (2/6) x = 5 * (6/2) x = 5 * 3 x = 15
- 0.2f + 2.3 = 0.7f - 3.2
Let's isolate 'f' on one side of the equation:
0.2f - 0.7f = -3.2 - 2.3
Combine the 'f' terms:
-0.5f = -5.5
Now, divide both sides by -0.5:
f = -5.5 / -0.5 f = 11
- -0.4x - 14 = 0.3x
Let's isolate 'x' on one side of the equation:
-0.4x - 0.3x = 14
Combine the 'x' terms:
-0.7x = 14
Now, divide both sides by -0.7:
x = 14 / (-0.7) x = -20
- -40 * (-7x + 5) = -1600
Distribute the -40:
280x - 200 = -1600
Now, isolate 'x' by moving the constant term to the right side:
280x = -1600 + 200 280x = -1400
Finally, divide both sides by 280:
x = -1400 / 280 x = -5
- (-20t - 50) * 2 = 100
Distribute the 2:
-40t - 100 = 100
Now, isolate 't' by moving the constant term to the right side:
-40t = 100 + 100 -40t = 200
Divide both sides by -40:
t = 200 / -40 t = -5
- 2.1 * (4 - 6e) = -42
Distribute the 2.1:
8.4 - 12.6e = -42
Now, isolate 'e' by moving the constant term to the right side:
-12.6e = -42 - 8.4 -12.6e = -50.4
Divide both sides by -12.6:
e = -50.4 / -12.6 e = 4
- -3 * (2 - 15k) = -6
Distribute the -3:
-6 + 45k = -6
Now, isolate 'k' by moving the constant term to the right side:
45k = -6 + 6 45k = 0
Divide both sides by 45:
k = 0
- -20 * (x - 13) = -220
Distribute the -20:
-20x + 260 = -220
Now, isolate 'x' by moving the constant term to the right side:
-20x = -220 - 260 -20x = -480
Divide both sides by -20:
x = -480 / -20 x = 24
- (30 - 7r) * 8 = 352
Distribute the 8:
240 - 56r = 352
Now, isolate 'r' by moving the constant term to the right side:
-56r = 352 - 240 -56r = 112
Divide both sides by -56:
r = 112 / -56 r = -2
- (2.8 - 0.1h) * 3.7 = 7.4
Distribute the 3.7:
10.36 - 0.37h = 7.4
Now, isolate 'h' by moving the constant term to the right side:
-0.37h = 7.4 - 10.36 -0.37h = -2.96
Divide both sides by -0.37:
h = -2.96 / -0.37 h = 8
- (3x - 1.2) * 7 = 10.5
Distribute the 7:
21x - 8.4 = 10.5
Now, isolate 'x' by moving the constant term to the right side:
21x = 10.5 + 8.4 21x = 18.9
Divide both sides by 21:
x = 18.9 / 21 x = 0.9
So, the solutions to the given equations are:
- t = 60
- x = 15
- f = 11
- x = -20
- x = -5
- t = -5
- e = 4
- k = 0
- x = 24
- r = -2
- h = 8
- x = 0.9


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