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On line Solution of Monovariate Equation:
    Input any unary equation directly, and then click the "Next" button to obtain the solution of the equation.
    It supports equations that contain mathematical functions.
    Current location:Equations > Monovariate Equation > The history of univariate equation calculation > Answer

    Overview: 1 questions will be solved this time.Among them
           ☆1 equations

[ 1/1 Equation]
    Work: Find the solution of equation (x-0.47)(x-0.48)÷(0.47-0.46)÷(0.46-0.48)×0.4846555+(x-0.46)(x-0.48)÷(0.47-0.46)÷(0.47-0.48)×0.4937452+(x-0.46)(x-0.47)÷(0.02×0.01)×0.5027498 = 0.5 .
    Question type: Equation
    Solution:Original question:
     ( x
47
100
)( x
12
25
) ÷ (
47
100
23
50
) ÷ (
23
50
12
25
) ×
969311
2000000
+ ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) ÷ (
47
100
12
25
) ×
1234363
2500000
+ ( x
23
50
)( x
47
100
) =
1
2
     Multiply both sides of the equation by:(
47
100
23
50
)
     ( x
47
100
)( x
12
25
) ÷ (
23
50
12
25
) ×
969311
2000000
+ ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) ÷ (
47
100
12
25
) ×
1234363
2500000
(
47
100
23
50
) + ( x
23
50
)( x
47
100
) =
1
2
(
47
100
23
50
)
    Remove a bracket on the left of the equation::
      x ( x
12
25
) ÷ (
23
50
12
25
) ×
969311
2000000
47
100
( x
12
25
) ÷ (
23
50
12
25
) ×
969311
2000000
+ ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) ÷ (
47
100
12
25
) =
1
2
(
47
100
23
50
)
    Remove a bracket on the right of the equation::
      x ( x
12
25
) ÷ (
23
50
12
25
) ×
969311
2000000
47
100
( x
12
25
) ÷ (
23
50
12
25
) ×
969311
2000000
+ ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) ÷ (
47
100
12
25
) =
1
2
×
47
100
1
2
×
23
50
    The equation is reduced to :
      x ( x
12
25
) ÷ (
23
50
12
25
) ×
969311
2000000
45557617
200000000
( x
12
25
) ÷ (
23
50
12
25
) + ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) ÷ (
47
100
12
25
) ×
1234363
2500000
=
47
200
23
100
    The equation is reduced to :
      x ( x
12
25
) ÷ (
23
50
12
25
) ×
969311
2000000
45557617
200000000
( x
12
25
) ÷ (
23
50
12
25
) + ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) ÷ (
47
100
12
25
) ×
1234363
2500000
=
1
200
     Multiply both sides of the equation by:(
23
50
12
25
)
      x ( x
12
25
) ×
969311
2000000
45557617
200000000
( x
12
25
) ÷ (
23
50
12
25
) × (
23
50
12
25
) + ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) ÷ (
47
100
12
25
) ×
1234363
2500000
=
1
200
(
23
50
12
25
)
    Remove a bracket on the left of the equation:
      x x ×
969311
2000000
x ×
12
25
×
969311
2000000
45557617
200000000
( x
12
25
) ÷ (
23
50
12
25
) × (
23
50
12
25
) + ( x
23
50
)( x
12
25
) =
1
200
(
23
50
12
25
)
    Remove a bracket on the right of the equation::
      x x ×
969311
2000000
x ×
12
25
×
969311
2000000
45557617
200000000
( x
12
25
) ÷ (
23
50
12
25
) × (
23
50
12
25
) + ( x
23
50
)( x
12
25
) =
1
200
×
23
50
1
200
×
12
25
    The equation is reduced to :
      x x ×
969311
2000000
x ×
2907933
12500000
45557617
200000000
( x
12
25
) ÷ (
23
50
12
25
) × (
23
50
12
25
) + ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) =
23
10000
3
1250
    The equation is reduced to :
      x x ×
969311
2000000
2907933
12500000
x
45557617
200000000
( x
12
25
) ÷ (
23
50
12
25
) × (
23
50
12
25
) + ( x
23
50
)( x
12
25
) ÷ (
47
100
23
50
) = -
1
10000
     Multiply both sides of the equation by:(
23
50
12
25
)
      x x ×
969311
2000000
(
23
50
12
25
)
2907933
12500000
x (
23
50
12
25
)
45557617
200000000
( x
12
25
)(
23
50
12
25
) + ( x
23
50
)( x
12
25
) = -
1
10000
(
23
50
12
25
)
    Remove a bracket on the left of the equation:
      x x ×
969311
2000000
×
23
50
x x ×
969311
2000000
×
12
25
2907933
12500000
x (
23
50
12
25
)
45557617
200000000
= -
1
10000
(
23
50
12
25
)
    Remove a bracket on the right of the equation::
      x x ×
969311
2000000
×
23
50
x x ×
969311
2000000
×
12
25
2907933
12500000
x (
23
50
12
25
)
45557617
200000000
= -
1
10000
×
23
50
+
1
10000
×
12
25
    The equation is reduced to :
      x x ×
22294153
100000000
x x ×
2907933
12500000
2907933
12500000
x (
23
50
12
25
)
45557617
200000000
( x
12
25
)(
23
50
12
25
) = -
23
500000
+
3
62500
    This equation has no real solution!


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