What is the answer to sqrt(y^2)= 5/(2*log_{2)(16)+5.4} ?

The answer to sqrt(y^2)= 5/(2*log_{2)(16)+5.4} is y= 25/67 ,y=-25/67

Solve for y: sqrt(y^2)= 5/(2*log_{2)(16)+5.4}

The solution is y= 25/67 ,y=-25/67

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y^{2} = \frac{5}{2 \cdot lo g _{2} ( 16 ) + 5.4}

y = \frac{25}{67}, y = - \frac{25}{67}

Decimal Notation

y = 0.37313 \dots, y = - 0.37313 \dots

Solution steps

y^{2} = \frac{5}{2 lo g _{2} ( 16 ) + 5.4}

Square both sides:

y^{2} = \frac{25}{179.56}

y^{2} = \frac{25}{179.56}

Solve

y^{2} = \frac{25}{179.56} : y = \frac{25}{67}, y = - \frac{25}{67}

y = \frac{25}{67}, y = - \frac{25}{67}

Verify Solutions:

y = \frac{25}{67}

True

, y = - \frac{25}{67}

True

The solutions are

y = \frac{25}{67}, y = - \frac{25}{67}

2 \cdot x^{2} - 4 3 x + 42 = 0

x + 6 = 121 - 36

x^{\frac{1}{3}} = - 2

3 x - 2 - 6 = 0

x + 81 + 9 = x

What is the answer to sqrt(y^2)= 5/(2*log_{2)(16)+5.4} ?
The answer to sqrt(y^2)= 5/(2*log_{2)(16)+5.4} is y= 25/67 ,y=-25/67
Solve for y: sqrt(y^2)= 5/(2*log_{2)(16)+5.4}
The solution is y= 25/67 ,y=-25/67