Will mark brainliest! Please show work.
2 answers:
Answer:
h(x) has the smallest minimum.
Step-by-step explanation:
f(x) = -4sin(x-0.5) + 11
y = sin(x – 0.5) has minima at y = -1.
y = -4sin(x – 0.5) has minima at y = -4.
y = sin(x – 0.5) + 11 has minima at y = 7.
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According to your graph,
g(x) has a minimum at y = 6.
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According to your table,
h(x) has a minimum at y = 5.
Thus, h(x) has the smallest minimum.
The graph below shows the minima of f(x) at y = 7 and the minimum of h(x) at y = 5.
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Cos (B) = (a^2 + c^2 -b^2) / (2 * a * c)
cos (B) = (11^2 +17^2 -12^2) / (2 * 11 * 17)
cos (B) = (121 + 289 -144) / (374)
cos (B) = 266 / 374
cos (B) = <span> <span> <span> 0.7112299465
Angle B = </span></span></span>44.665 degrees
cos (B) = (11^2 +17^2 -12^2) / (2 * 11 * 17)
cos (B) = (121 + 289 -144) / (374)
cos (B) = 266 / 374
cos (B) = <span> <span> <span> 0.7112299465
Angle B = </span></span></span>44.665 degrees