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IronSpider
@IronSpider
July 2022
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Решите за спасибо (тригонометрия):
sin((pi/3)+2x)+sin((pi/6)-2x) >=1
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армения20171
Sin(π/3+2x)+sin(π/6-2x)≥1
2*sinπ/4*cos(π/3+2x-π/6+2x)/2≥1
2*√2/2*cos(π/12+2x)≥1
cos(π/12+2x)≥√2/2
-π/4+2πk≤π/12+2x≤π/4+
2πk
-π/4-π/12+2πk≤2x≤π/4-
π/12+2πk
-π/3+2πk≤2x≤π/6+2πk
-π/6+πk≤x≤π/12+πk
1 votes
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Answers & Comments
2*sinπ/4*cos(π/3+2x-π/6+2x)/2≥1
2*√2/2*cos(π/12+2x)≥1
cos(π/12+2x)≥√2/2
-π/4+2πk≤π/12+2x≤π/4+
2πk
-π/4-π/12+2πk≤2x≤π/4-
π/12+2πk
-π/3+2πk≤2x≤π/6+2πk
-π/6+πk≤x≤π/12+πk