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Just to clarify... the two expressions are equivalent for restricted y-values. What does that mean, and why are they equivalent?

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Q: Why does artanh of sqrt of 1 plus e to the 2y equal negative artanh of sqrt of 1 plus e to the 2y?
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What is the square root of negative 5 plus the square root of negative 20?

sqrt(-5) + sqrt(-20) = sqrt(-5) + sqrt(4)*sqrt(-5)= sqrt(-5) + 2*sqrt(-5) = 3*sqrt(-5)3*sqrt(5)*i or 6.7082*iwhere i is the imaginary square root of -1.


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What is equal to the square root of negative 24?

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What two numbers when multiplied equal 12 and equal 6 when added?

There are no 'real' numbers that can do that. The numbers are 3 + j sqrt(3) and 3 - j sqrt(3). ( ' j ' is the square root of negative 1 )


Which expression is a fourth root of negative 1 plus sqrt3?

[-1+sqrt(3)]1/4


What does radical twenty eight plus radical sixty three equal?

sqrt(28) + sqrt(63) =sqrt(7 x 4) + sqrt(7 x 9) =[ sqrt(7) x sqrt(4) ] + [ sqrt(7) x sqrt(9) ] =2 sqrt(7) + 3 sqrt(7) =5 sqrt(7) = 13.229 (rounded)


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Square root negative 4 times square root negative 9?

Since the numbers are complex, let's re-write the question as:i*sqrt(4) * i*sqrt(9)i^2, by the good graces of algebra, is equal to -1, so your answer simplifies to:= -1 * sqrt(4) * sqrt(9)= -1 * 2 * 3= -6


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sqrt 6400 = 80 so negative sqrt = -80