What is (2.3x^{103})(4x^{105}) ?

The solution to (2.3x^{103})(4x^{105}) is 9.2x^{208}

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simplify (2.3x^{103})(4x^{105})

simplify

(2.3 x^{103}) (4 x^{105})

9.2 x^{208}

Solution steps

(2.3 x^{103}) (4 x^{105})

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

x^{103} x^{105} = x^{103 + 105}

= 2.3 \cdot 4 x^{103 + 105}

Add the numbers:

103 + 105 = 208

= 2.3 \cdot 4 x^{208}

Multiply the numbers:

2.3 \cdot 4 = 9.2

= 9.2 x^{208}

e^{- x l n (1 + e^{y})}

48 e^{- 0.1724}

\frac{e ^{- 10 x}}{e ^{- 100 x}}

19050 e^{- 0.05 (33)}

e^{c o s (x)} \cdot e^{c o s (x)}

What is (2.3x^{103})(4x^{105}) ?
The solution to (2.3x^{103})(4x^{105}) is 9.2x^{208}