Respuesta :
The correct answer to this question is "7 times square root of 74 over 74."
First, we need to get for the "r."
r^2 = (−5)^2 + 7^2
r^2 = 25 + 49
r^2 = 74
r = square root of 74
Then, after that, we need to formulate the equation of a sin:
sin x = 7 / r
sin x = 7 / sqrt(74)
sin x = 7 * sqrt (74) / 74
First, we need to get for the "r."
r^2 = (−5)^2 + 7^2
r^2 = 25 + 49
r^2 = 74
r = square root of 74
Then, after that, we need to formulate the equation of a sin:
sin x = 7 / r
sin x = 7 / sqrt(74)
sin x = 7 * sqrt (74) / 74
The sine value of the function will be 7 times square root of 74 over 74."
How to calculate the since value?
Firstly, we need to get for the value for r. This will be
r² = (−5)² + 7²
r² = 74
r = square root of 74
After, formulate the equation of a sine. This will be:
sin x = 7 / r
sin x = 7/✓74
sin x = (7 × ✓74) / 74
Therefore, the sine value of the function will be 7 times square root of 74 over 74.
Learn more about sine on:
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