Mister Exam
Other calculators
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How to use it?
- Equation:
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Equation sin(x)=√3/2
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Equation sin(x)=-3/2
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Equation (x-1)(x+2)-x(x-3)+5=x+4
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Equation (5-x)^2-x(2,5+x)=0
- Express {x} in terms of y where:
- 6*x-14*y=-6
- -4*x+3*y=7
- -10*x+1*y=1
- -9*x+2*y=14
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Identical expressions
- (one)/(two ^(sqrt(x- one)))*(one)/(zero . five ^(sqrt(x+ one)))=(sqrt(x))/(four ^(x+sqrt(x)))
- (1) divide by (2 to the power of ( square root of (x minus 1))) multiply by (1) divide by (0.5 to the power of ( square root of (x plus 1))) equally ( square root of (x)) divide by (4 to the power of (x plus square root of (x)))
- (one) divide by (two to the power of ( square root of (x minus one))) multiply by (one) divide by (zero . five to the power of ( square root of (x plus one))) equally ( square root of (x)) divide by (four to the power of (x plus square root of (x)))
- (1)/(2^(√(x-1)))*(1)/(0.5^(√(x+1)))=(√(x))/(4^(x+√(x)))
- (1)/(2(sqrt(x-1)))*(1)/(0.5(sqrt(x+1)))=(sqrt(x))/(4(x+sqrt(x)))
- 1/2sqrtx-1*1/0.5sqrtx+1=sqrtx/4x+sqrtx
- (1)/(2^(sqrt(x-1)))(1)/(0.5^(sqrt(x+1)))=(sqrt(x))/(4^(x+sqrt(x)))
- (1)/(2(sqrt(x-1)))(1)/(0.5(sqrt(x+1)))=(sqrt(x))/(4(x+sqrt(x)))
- 1/2sqrtx-11/0.5sqrtx+1=sqrtx/4x+sqrtx
- 1/2^sqrtx-11/0.5^sqrtx+1=sqrtx/4^x+sqrtx
- (1) divide by (2^(sqrt(x-1)))*(1) divide by (0.5^(sqrt(x+1)))=(sqrt(x)) divide by (4^(x+sqrt(x)))
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Similar expressions
- (1)/(2^(sqrt(x-1)))*(1)/(0.5^(sqrt(x-1)))=(sqrt(x))/(4^(x+sqrt(x)))
- (1)/(2^(sqrt(x-1)))*(1)/(0.5^(sqrt(x+1)))=(sqrt(x))/(4^(x-sqrt(x)))
- (1)/(2^(sqrt(x+1)))*(1)/(0.5^(sqrt(x+1)))=(sqrt(x))/(4^(x+sqrt(x)))
(1)/(2^(sqrt(x-1)))*(1)/(0.5^(sqrt(x+1)))=(sqrt(x))/(4^(x+sqrt(x))) equation
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The solution
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[src]
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1 \/ x
---------------------- = ----------
_______ _______ ___
\/ x - 1 -\/ x + 1 x + \/ x
2 *2 4
$$\frac{1}{\left(\frac{1}{2}\right)^{\sqrt{x + 1}} \cdot 2^{\sqrt{x - 1}}} = \frac{\sqrt{x}}{4^{\sqrt{x} + x}}$$
Numerical answer
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x1 = -0.630271313595041 + 0.506936228018635*i
x1 = -0.630271313595041 + 0.506936228018635*i