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Desafio de Equações de 1º Grau

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Desafio de Equações de 1º Grau

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About this activity

Teste seus conhecimentos sobre equações lineares.

Created by

Davi
Davi
Brazil

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Desafio de Equações de 1º Grau
 

Desafio de Equações de 1º GrauOnline version

Teste seus conhecimentos sobre equações lineares.

by Davi
1

3x+6=15 3x=9 x=3

2

x-5=0 x=7

3

2x=10 x=5

4

-4x+8=0 -4x=-8 x=-2

5

x+1=4 x=3

6

5x=30 x=4

7

x-2=-2 x=0

8

x/2=8 x=16

9

7x+7=0 7x=-7 x=-1

10

x+10=5 x=-5

11

4x-8=0 4x=8 x=2

12

x+6=10 x=3

13

2x+5=11 2x=6 x=3

14

-3x+9=0 -3x=-9 x=-3

15

x-1=-1 x=0

16

6x=18 x=3

17

x+4=0 x=-4

18

5x-10=0 5x=10 x=1

19

x/3=9 x=27

20

x-7=3 x=11

21

2x+4=10 2x=6 x=3

22

x-5=-1 x=-6

23

3x=12 x=4

24

-2x+8=0 -2x=-8 x=4

25

x+7=5 x=-2

26

5x-10=0 5x=10 x=1

27

x-2=0 x=2

28

x/2=4 x=8

29

4x+2=14 4x=12 x=3

30

x+10=-10 x=-5

31

Uma equação de primeiro grau tem a incógnita elevada apenas à potência 1.

32

A solução de 2x + 3 = 0 é x = 3/2.

33

A forma padrão é ax + b = 0, com a ≠ 0.

34

A solução de 3x + 5 = 0 é x = -5/3.

35

Em ax + b = 0, o coeficiente a pode ser zero.

36

Em um gráfico, a equação de primeiro grau representa uma reta.

37

Qualquer equação linear pode ter apenas soluções inteiras.

38

Para resolver ax + b = c, isola x: x = (c - b)/a.

39

O gráfico de uma equação de primeiro grau não depende do valor de b.

40

Um sistema com uma única equação de primeiro grau pode ter infinitas soluções.

 
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