Контрольные задания >
Приведите подобные слагаемые
2a-8a+3a
2/3x-1/2x
-7/12y-5/6y
2x+5-3x:
2x+3y-5y+5x:
-4t+3t-8-7t
4,5a-7b-1,5a+1
2(x-3,8)-2x =
-3(5-c)+3c-5=
-m-(-2m-3,7)-3m =
-7(a-2b+2)+(5a-5)•(-2)
-6(1/6a+2/3b-1/2c)+4a+7b =
3(x-7)+5x =
(y-4)•2+10y =
4•x+2(0,5x+3) =
3(a-b)-2(a+b) =
2,4(c-3d)-1,3(2c-d) =
-3/4(1/3m+n)-1/4(3m+n) =
-2/5(15a+1/2b)+1/5b =
4 2/5(3/11-a)-1 1/5 =
-1/9(3b-9)+1/3b =
-2 3/8(4c+8/19b)+9 1/2c =
Вопрос:
Приведите подобные слагаемые
2a-8a+3a
2/3x-1/2x
-7/12y-5/6y
2x+5-3x:
2x+3y-5y+5x:
-4t+3t-8-7t
4,5a-7b-1,5a+1
2(x-3,8)-2x =
-3(5-c)+3c-5=
-m-(-2m-3,7)-3m =
-7(a-2b+2)+(5a-5)•(-2)
-6(1/6a+2/3b-1/2c)+4a+7b =
3(x-7)+5x =
(y-4)•2+10y =
4•x+2(0,5x+3) =
3(a-b)-2(a+b) =
2,4(c-3d)-1,3(2c-d) =
-3/4(1/3m+n)-1/4(3m+n) =
-2/5(15a+1/2b)+1/5b =
4 2/5(3/11-a)-1 1/5 =
-1/9(3b-9)+1/3b =
-2 3/8(4c+8/19b)+9 1/2c =
Ответ:
- 2a - 8a + 3a = (2 - 8 + 3)a = -3a. Ответ: -3a
- $$\frac{2}{3}x - \frac{1}{2}x = \frac{4}{6}x - \frac{3}{6}x = \frac{1}{6}x$$. Ответ: $$\frac{1}{6}x$$
- $$-\frac{7}{12}y - \frac{5}{6}y = -\frac{7}{12}y - \frac{10}{12}y = -\frac{17}{12}y$$. Ответ: $$-\frac{17}{12}y$$
- 2x + 5 - 3x = 2x - 3x + 5 = -x + 5. Ответ: -x + 5
- 2x + 3y - 5y + 5x = 2x + 5x + 3y - 5y = 7x - 2y. Ответ: 7x - 2y
- -4t + 3t - 8 - 7t = -4t + 3t - 7t - 8 = -8t - 8. Ответ: -8t - 8
- 4,5a - 7b - 1,5a + 1 = 4,5a - 1,5a - 7b + 1 = 3a - 7b + 1. Ответ: 3a - 7b + 1
- 2(x - 3,8) - 2x = 2x - 7,6 - 2x = -7,6. Ответ: -7,6
- -3(5 - c) + 3c - 5 = -15 + 3c + 3c - 5 = 6c - 20. Ответ: 6c - 20
- -m - (-2m - 3,7) - 3m = -m + 2m + 3,7 - 3m = -2m + 3,7. Ответ: -2m + 3,7
- -7(a - 2b + 2) + (5a - 5) \cdot (-2) = -7a + 14b - 14 - 10a + 10 = -17a + 14b - 4. Ответ: -17a + 14b - 4
- $$\begin{aligned}&-6(\frac{1}{6}a + \frac{2}{3}b - \frac{1}{2}c) + 4a + 7b = \\&=-a - 4b + 3c + 4a + 7b = 3a + 3b + 3c.\end{aligned}$$ Ответ: 3a + 3b + 3c
- 3(x - 7) + 5x = 3x - 21 + 5x = 8x - 21. Ответ: 8x - 21
- (y - 4) \cdot 2 + 10y = 2y - 8 + 10y = 12y - 8. Ответ: 12y - 8
- 4x + 2(0,5x + 3) = 4x + x + 6 = 5x + 6. Ответ: 5x + 6
- 3(a - b) - 2(a + b) = 3a - 3b - 2a - 2b = a - 5b. Ответ: a - 5b
- $$\begin{aligned}&2,4(c - 3d) - 1,3(2c - d) = \\&= 2,4c - 7,2d - 2,6c + 1,3d = -0,2c - 5,9d.\end{aligned}$$ Ответ: -0,2c - 5,9d
- $$\begin{aligned}&-\frac{3}{4}(\frac{1}{3}m + n) - \frac{1}{4}(3m + n) = \\&= -\frac{1}{4}m - \frac{3}{4}n - \frac{3}{4}m - \frac{1}{4}n = -m - n.\end{aligned}$$ Ответ: -m - n
- $$\begin{aligned}&-\frac{2}{5}(15a + \frac{1}{2}b) + \frac{1}{5}b = \\&= -6a - \frac{1}{5}b + \frac{1}{5}b = -6a.\end{aligned}$$ Ответ: -6a
- $$\begin{aligned}&4\frac{2}{5}(\frac{3}{11} - a) - 1\frac{1}{5} = \\&= \frac{22}{5}(\frac{3}{11} - a) - \frac{6}{5} = \frac{6}{5} - \frac{22}{5}a - \frac{6}{5} = -\frac{22}{5}a.\end{aligned}$$ Ответ: $$\frac{-22}{5}a$$
- $$\begin{aligned}&-\frac{1}{9}(3b - 9) + \frac{1}{3}b = \\&= -\frac{1}{3}b + 1 + \frac{1}{3}b = 1.\end{aligned}$$ Ответ: 1
- $$\begin{aligned}&-2\frac{3}{8}(4c + \frac{8}{19}b) + 9\frac{1}{2}c = \\&= -\frac{19}{8}(4c + \frac{8}{19}b) + \frac{19}{2}c = \\&= -\frac{19}{2}c - b + \frac{19}{2}c = -b.\end{aligned}$$ Ответ: -b
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