Mister Exam
Other calculators
-
How to use it?
- Equation:
-
Equation x^2-9=(x+3)^2
-
Equation x+12=5
-
Equation 1-x/2=x/3
-
Equation x^2+x=12
- Express {x} in terms of y where:
- 18*x+19*y=7
- 8*x-13*y=-12
- 1*x+6*y=6
- -6*x+1*y=-5
- Graphing y =:
- (x-1)^2/(x+3)
-
Identical expressions
- (x- one)^ two /(x+ three)= zero
- (x minus 1) squared divide by (x plus 3) equally 0
- (x minus one) to the power of two divide by (x plus three) equally zero
- (x-1)2/(x+3)=0
- x-12/x+3=0
- (x-1)²/(x+3)=0
- (x-1) to the power of 2/(x+3)=0
- x-1^2/x+3=0
- (x-1)^2/(x+3)=O
- (x-1)^2 divide by (x+3)=0
-
Similar expressions
- (x-1)^2/(x-3)=0
- (x+1)^2/(x+3)=0
(x-1)^2/(x+3)=0 equation
The teacher will be very surprised to see your correct solution 😉
The solution
Detail solution
Given the equation:
$$\frac{\left(x - 1\right)^{2}}{x + 3} = 0$$
the denominator
$$x + 3$$
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
$$x - 1 = 0$$
solve the resulting equation:
1.
$$x - 1 = 0$$
Move free summands (without x)
from left part to right part, we given:
$$x = 1$$
We get the answer: x1 = 1
but
The final answer:
$$x_{1} = 1$$
$$\frac{\left(x - 1\right)^{2}}{x + 3} = 0$$
the denominator
$$x + 3$$
then
x is not equal to -3
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
$$x - 1 = 0$$
solve the resulting equation:
1.
$$x - 1 = 0$$
Move free summands (without x)
from left part to right part, we given:
$$x = 1$$
We get the answer: x1 = 1
but
x is not equal to -3
The final answer:
$$x_{1} = 1$$
Numerical answer
[src]
x1 = 1.00000162734563
x2 = 1.00000167361921
x3 = 1.00000172691031
x4 = 1.00000210990097
x5 = 1.00000170311279
x6 = 1.00000173588129
x7 = 1.00000103368021
x8 = 1.00000192714203
x9 = 1.00000080895658
x10 = 1.00000191539933
x11 = 1.0000016578084
x12 = 1.00000218865941
x13 = 1.00000169810187
x14 = 1.0000020744182
x15 = 1.00000197021271
x16 = 1.00000203563971
x17 = 1.00000135156074
x18 = 1.0000016147411
x19 = 1.00000170777301
x20 = 1.00000192494867
x21 = 1.00000193187125
x22 = 1.00000164869153
x23 = 1.0000019137311
x24 = 1.00000193711984
x25 = 1.0000019570062
x26 = 1.00000194617052
x27 = 1.00000213192698
x28 = 1.00000145279942
x29 = 1.00000151905357
x30 = 1.00000194297834
x31 = 1.00000175201006
x32 = 1.00000199308391
x33 = 1.00000140808325
x34 = 1.00000196110913
x35 = 1.00000196550077
x36 = 1.00000175909562
x37 = 1.0000019399664
x38 = 1.00000175003065
x39 = 1.00000173855331
x40 = 1.00000198666375
x41 = 1.00000191896111
x42 = 1.00000197528131
x43 = 1.00000205991781
x44 = 1.00000204708201
x45 = 1.00000192086504
x46 = 1.0000017557083
x47 = 1.00000174795602
x48 = 1.00000191714101
x49 = 1.00000194955961
x50 = 1.00000222605753
x51 = 1.00000193442542
x52 = 1.00000195316441
x53 = 1.00000169269913
x54 = 1.00000168685671
x55 = 1.00000174577914
x56 = 1.00000176508215
x57 = 1.00000163859312
x58 = 1.00000200007673
x59 = 1.0000017300736
x60 = 1.00000174349224
x61 = 1.00000201611684
x62 = 1.00000174108679
x63 = 1.00000166608019
x64 = 1.00000209092943
x65 = 1.00000215780973
x66 = 1.00000127784344
x67 = 1.00000175390066
x68 = 1.00000168051869
x69 = 1.00000156578645
x70 = 1.00000171998265
x71 = 1.0000017121181
x72 = 1.00000176068468
x73 = 1.00000200772241
x74 = 1.00000154427803
x75 = 1.00000176220964
x76 = 1.0000014890589
x77 = 1.00000192944666
x78 = 1.00000040755905
x79 = 1.00000198074866
x80 = 1.00000160051815
x81 = 1.00000172355281
x82 = 1.00000192285872
x83 = 1.00000117767302
x84 = 1.00000191213178
x85 = 1.00000173305907
x86 = 0.999999519805233
x87 = 1.00000176367429
x88 = 1.00000175743833
x89 = 1.00000171617898
x90 = 1.00000202537569
x91 = 1.00000158434368
x91 = 1.00000158434368