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Gnom [1K]
3 years ago
7

Fine the maximum and minimum values of the function y= -cos8x

Mathematics
1 answer:
Shtirlitz [24]3 years ago
5 0

Answer:

\boxed{ \text{Min. = -1; max. = 1}}\\

Step-by-step explanation:

The value of cosx ranges from -1 to 1, so -cosx ranges from 1 to -1.

The minimum value is -1, and the maximum value is +1.

\boxed{ \textbf{Min. = -1; max. = 1}}\\

The number 8 in the argument does not affect the amplitude of the wave. It affects only the frequency.

In the diagram, both y = -cos8x (purple) and y = -cosx (black) range from -1 to +1, but the purple cosine curve has eight times the frequency of the black one.

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The first step for solving this question is put both of your given expressions into one and then subtract them. This will look like the following:
8 × 10^{6} - 2 × 10²]
Now to make the calculation easier,, factor the expression.
(8 × 10^{4} - 2) × 10²
Evaluate the power inside the parenthesis.
(8 × 10000 - 2) × 10²
Evaluate the power outside the parenthesis.
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Multiply the numbers inside the parenthesis.
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Subtract the numbers in the parenthesis.
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Lastly,, multiply the numbers together to get your final answer.
7999800
This means that 8 × 10^{6} is 7999800 times larger than 2 × 10².
Let me know if you have any further questions.
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