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Popular >

expand n(e^{(7+4/n)x}-e^{(7-4/n)x})-xe^{7x}

Solution

expand

n (e^{(7 + \frac{4}{n}) x} - e^{(7 - \frac{4}{n}) x}) - x e^{7 x}

Solution

n e^{7 x + \frac{4 x}{n}} - n e^{7 x - \frac{4 x}{n}} - x e^{7 x}

Solution steps

n (e^{(7 + \frac{4}{n}) x} - e^{(7 - \frac{4}{n}) x}) - x e^{7 x}

= n (e^{x (7 + \frac{4}{n})} - e^{x (7 - \frac{4}{n})}) - e^{7 x} x

Expand

n (e^{(7 + \frac{4}{n}) x} - e^{(7 - \frac{4}{n}) x}) : n e^{7 x + \frac{4 x}{n}} - n e^{7 x - \frac{4 x}{n}}

= n e^{7 x + \frac{4 x}{n}} - n e^{7 x - \frac{4 x}{n}} - x e^{7 x}

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Frequently Asked Questions (FAQ)

What is expand n(e^{(7+4/n)x}-e^{(7-4/n)x})-xe^{7x} ?
The solution to expand n(e^{(7+4/n)x}-e^{(7-4/n)x})-xe^{7x} is ne^{7x+(4x)/n}-ne^{7x-(4x)/n}-xe^{7x}