What is the answer to x=(((2.102)^2*sqrt(3*142)))/(((2*8)^2)) ?

The answer to x=(((2.102)^2*sqrt(3*142)))/(((2*8)^2)) is x=(sqrt(213)*4.418404)/(128sqrt(2))

Solve for x: x=(((2.102)^2*sqrt(3*142)))/(((2*8)^2))

The solution is x=(sqrt(213)*4.418404)/(128sqrt(2))

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x = \frac{( ( 2.102 ) ^{2} \cdot 3 \cdot 142 )}{( ( 2 \cdot 8 ) ^{2} )}

x = \frac{213 \cdot 4.418404}{128 2}

Decimal Notation

x = 0.35622 \dots

Solution steps

x = \frac{( ( 2.102 ) ^{2} 3 \cdot 142 )}{( ( 2 \cdot 8 ) ^{2} )}

Simplify

\frac{2.10 2 ^{2} 3 \cdot 142}{( 2 \cdot 8 ) ^{2}} : \frac{213 \cdot 4.418404}{128 2}

x = \frac{213 \cdot 4.418404}{128 2}

\frac{12 x \cdot 2 - 8 x + 11}{3} = 0

x = \frac{- 12}{28}

a (n + 2) - 5 a (n + 1) + 6 a (n) = 2

0.16 (5 x - 2) = 0.4 x + 7

36 + x = 6

What is the answer to x=(((2.102)^2*sqrt(3*142)))/(((2*8)^2)) ?
The answer to x=(((2.102)^2*sqrt(3*142)))/(((2*8)^2)) is x=(sqrt(213)*4.418404)/(128sqrt(2))
Solve for x: x=(((2.102)^2*sqrt(3*142)))/(((2*8)^2))
The solution is x=(sqrt(213)*4.418404)/(128sqrt(2))