Mister Exam
Other calculators
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How to use it?
- Equation:
-
Equation (x+2)^2=(1-x)^2
-
Equation 2*cos(x)+1=0
-
Equation (-5*x-3)*(2*x-1)=0
-
Equation x^2-8x+15=0
- Express {x} in terms of y where:
- 7*x+13*y=-13
- 7*x+19*y=12
- 1*x+20*y=-17
- 14*x-16*y=-3
- Derivative of:
-
(x-2)^2/(x+1)
- Graphing y =:
- (x-2)^2/(x+1)
-
Identical expressions
- (x- two)^ two /(x+ one)= zero
- (x minus 2) squared divide by (x plus 1) equally 0
- (x minus two) to the power of two divide by (x plus one) equally zero
- (x-2)2/(x+1)=0
- x-22/x+1=0
- (x-2)²/(x+1)=0
- (x-2) to the power of 2/(x+1)=0
- x-2^2/x+1=0
- (x-2)^2/(x+1)=O
- (x-2)^2 divide by (x+1)=0
-
Similar expressions
- (x-2)^2/(x-1)=0
- (x+2)^2/(x+1)=0
(x-2)^2/(x+1)=0 equation
The teacher will be very surprised to see your correct solution 😉
The solution
Detail solution
Given the equation:
$$\frac{\left(x - 2\right)^{2}}{x + 1} = 0$$
the denominator
$$x + 1$$
then
Because the right side of the equation is zero, then the solution of the equation is exists if at least one of the multipliers in the left side of the equation equal to zero.
We get the equations
$$x - 2 = 0$$
solve the resulting equation:
1.
$$x - 2 = 0$$
Move free summands (without x)
from left part to right part, we given:
$$x = 2$$
We get the answer: x1 = 2
but
The final answer:
$$x_{1} = 2$$
$$\frac{\left(x - 2\right)^{2}}{x + 1} = 0$$
the denominator
$$x + 1$$
then
x is not equal to -1
Because the right side of the equation is zero, then the solution of the equation is exists if at least one of the multipliers in the left side of the equation equal to zero.
We get the equations
$$x - 2 = 0$$
solve the resulting equation:
1.
$$x - 2 = 0$$
Move free summands (without x)
from left part to right part, we given:
$$x = 2$$
We get the answer: x1 = 2
but
x is not equal to -1
The final answer:
$$x_{1} = 2$$
Numerical answer
[src]
x1 = 2.00000123549736
x2 = 2.00000132366525
x3 = 2.00000149578759
x4 = 2.00000132224016
x5 = 2.0000014693471
x6 = 2.00000159646162
x7 = 2.00000143902485
x8 = 2.00000143553503
x9 = 2.00000133286299
x10 = 2.00000106309469
x11 = 2.00000118189999
x12 = 2.00000143241823
x13 = 2.00000133554685
x14 = 2.00000145254858
x15 = 2.00000129948624
x16 = 2.00000151116422
x17 = 2.00000141901484
x18 = 2.00000141987805
x19 = 2.0000014736478
x20 = 2.00000143393384
x21 = 2.00000131179417
x22 = 2.00000132752919
x23 = 2.00000132980959
x24 = 2.00000142269575
x25 = 2.00000131380239
x26 = 2.00000142077767
x27 = 2.00000125259586
x28 = 2.00000121296052
x29 = 2.00000184437219
x30 = 2.00000057455928
x31 = 2.00000144511992
x32 = 2.00000130737036
x33 = 2.00000133637072
x34 = 2.00000142591196
x35 = 2.00000132073716
x36 = 2.00000153112331
x37 = 2.00000092577245
x38 = 2.00000110455881
x39 = 2.00000119877185
x40 = 2.00000133468906
x41 = 2.00000154351297
x42 = 2.00000128959571
x43 = 2.00000133188985
x44 = 2.00000122505895
x45 = 2.00000144989812
x46 = 2.00000165554121
x47 = 2.00000142479051
x48 = 2.0000012596859
x49 = 2.00000132630469
x50 = 2.00000133087305
x51 = 2.00000127169295
x52 = 2.00000128147405
x53 = 2.00000142708756
x54 = 2.00000145847506
x55 = 2.00000148357777
x56 = 2.00000131569098
x57 = 2.00000175820848
x58 = 2.00000147836967
x59 = 2.00000129316084
x60 = 2.00000130230488
x61 = 2.00000128571475
x62 = 2.00000146541364
x63 = 2.00000150300774
x64 = 2.00000144295891
x65 = 2.00000144742782
x66 = 2.00000169888093
x67 = 2.00000131747033
x68 = 2.00000079943602
x69 = 2.00000130965461
x70 = 2.00000113635187
x71 = 2.00000132501832
x72 = 2.00000144093121
x73 = 2.00000157542508
x74 = 2.00000142961767
x75 = 2.0000015204518
x76 = 2.00000148935129
x77 = 2.00000155807206
x78 = 2.00000100675352
x79 = 2.00000146180229
x80 = 2.00000130492625
x81 = 2.00000143722925
x82 = 2.00000162249387
x83 = 2.00000142171605
x84 = 2.00000142832132
x85 = 2.00000133379521
x86 = 2.00000142371955
x87 = 2.0000012964472
x88 = 2.00000131914966
x89 = 2.00000143098151
x90 = 2.0
x91 = 2.00000127682118
x92 = 2.00000124459547
x93 = 2.00000145539967
x94 = 2.00000116150428
x95 = 2.0000012660126
x96 = 2.00000132869617
x96 = 2.00000132869617
The graph