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alexdok [17]
3 years ago
12

Kevin purchased 5 hamburgers for $1.40 each and 6 sodas for $1.25 each. The tax on his order

Mathematics
2 answers:
pishuonlain [190]3 years ago
5 0

Answer:

14.50

Step-by-step explanation:

hope this helps

Natali [406]3 years ago
4 0
A. 14.50
Hope this helps
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To find \frac{d^{103}}{dx^{103}} \left(\sin{(x)}\right), we find the first few derivatives and observe the pattern that occurs.

\frac{d}{dx} (\sin{(x)})=\cos{(x)} \\  \\  \frac{d^2}{dx^2} (\sin{(x)})= \frac{d}{dx} (\cos{(x)})=-\sin{(x)} \\  \\ \frac{d^3}{dx^3} (\sin{(x)})= -\frac{d}{dx} (\sin{(x)})=-\cos{(x)} \\  \\ \frac{d^4}{dx^4} (\sin{(x)})= -\frac{d}{dx} (\cos{(x)})=-(-\sin{(x)})=\sin{(x)} \\  \\ \frac{d^5}{dx^5} (\sin{(x)})=  \frac{d}{dx} (\sin{(x)})=\cos{(x)}

As can be seen above, it can be seen that the continuos derivative of sin (x) is a sequence which repeats after every four terms.

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\frac{d^{103}}{dx^{103}} \left(\sin{(x)}\right)=-\cos{(x)}.
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