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1. (x+3) (x+7)+(x+7) (x-3)=2 solution: multiply both sides of the equation (x+7) (x-3) to obtain:
x+3)(x-3)+(x+7)(x+7)=2(x+7)(x-3) The solution yields x=-41 3
Test: (x-3)(x+7) is not equal to 0 when x=-41 3, so x=-41 3 is the solution of the original fractional equation.
2. (6x-2) (2x-1)-(6x-3) (3x-1)=1 solution: multiply both sides of the equation by (2x-1) (3x-1), and obtain:
2(3x-1)(3x-1)-3(2x-1)(2x-1)=(2x-1)(3x-1)
Solution: x=2 5
Test: (2x-1)(3x-1) is not equal to 0 when x=2 5, so x=2 5 is the solution of the original fraction equation.
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In (x+8 x)2+x=42-8 x, move the x on the left side of the equation, (x+8 x)2=42-x-8 x, and then put a - sign on the right, that is, (x+8 x) squared = 42-(x+8 x) and then treat x+8 x as a whole, let x+8 x=a, solve the unary quadratic equation about a, and solve a=6 or a=-7 (rounded), that is, x+8 x=6 solves x=2 or x=4
The second one uses the same solution, the holistic method.
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1: Calculate the distance between ab and the two places as an integer hail 1. Set: Meet after x hours.
Solution: x 8+x 6=1 Multiply both sides by 24 to get: 3x+4x=24 7x=24
x=24 7 x source clearance hour Answer: Met after hours.
2: Suppose the hydrostatic velocity is x km/h. Solution: x=(10+14) 2 x=24 calendar 2
x = 12 km A: The speed of the boat in still water is 12 km/h.
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Solution: A completes 1 A of the project every day
B completes 1 b of the works every day
B worked for three days and did 3 B
Then A and B did 1 day of work together (1 a+1 b) because the total amount of work was 1
So 3 b + (1 a + 1 b) = 1
You can get the answer you need.
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By the inscription 1 a+4 b=1
1/a=1-4/b=(b-4)/b
a=b/(b-4)=(b-4+4)/(b-4)a=(b-4)/(b-4)+4/(b-4)a=1+4/(b-4)
First of all, a is an integer.
So 4 (b-4) is an integer.
So b-4 is a divisor of 4.
b-4=1,-1,2,-2,4,-4
a=1+4/(b-4)>=1
So 4 (b-4)>=0
So B-4>0
So b-4 = 1, 2, 4
b=5,6,8
a=5,3,2
So a+b=5+5
a+b=3+6
a+b=2+8
So a+b = 9 or 10
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From the known 1 a+4 b=1, and because a and b are both natural numbers, a=b=5, that is, a+b=10
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lz All I know is...
4/b + 1/1 = 1
I can't solve this equation... You can only find the relation between a and b. There is no specific solution.
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(x-8)(x-8)(x-8)-(x-8)(x-8)(x-8)=(x-8)(x-8)(x-8)-(x-8)(x-8)(x-8)(x-8) and then merge similar terms to obtain (x-8-x+8)(x-8)(x-8)=(x-8)(x-8)(x-8-x+8) -x-8)(x-8)=-(x-8)(x-8) x 8-88x+81=x
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