What is the answer to sqrt(5t^2)+4t-sqrt(5)=0 ?

The answer to sqrt(5t^2)+4t-sqrt(5)=0 is t=(4sqrt(5)-5)/(11)

Solve for t: sqrt(5t^2)+4t-sqrt(5)=0

The solution is t=(4sqrt(5)-5)/(11)

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5 t^{2} + 4 t - 5 = 0

t = \frac{4 5 - 5}{11}

Decimal Notation

t = 0.35857 \dots

Solution steps

5 t^{2} + 4 t - 5 = 0

Remove square roots

5 t^{2} = 16 t^{2} - 85 t + 5

Solve

5 t^{2} = 16 t^{2} - 85 t + 5 : t = \frac{4 5 + 5}{11}, t = \frac{4 5 - 5}{11}

t = \frac{4 5 + 5}{11}, t = \frac{4 5 - 5}{11}

Verify Solutions:

t = \frac{4 5 + 5}{11}

False

, t = \frac{4 5 - 5}{11}

True

The solution is

t = \frac{4 5 - 5}{11}

692 = 3 t + 10 t + 140

x + 3 = 5 - x

x^{\frac{1}{4}} = - 1

x^{\frac{1}{4}} = - 2

What is the answer to sqrt(5t^2)+4t-sqrt(5)=0 ?
The answer to sqrt(5t^2)+4t-sqrt(5)=0 is t=(4sqrt(5)-5)/(11)
Solve for t: sqrt(5t^2)+4t-sqrt(5)=0
The solution is t=(4sqrt(5)-5)/(11)