If tan x + sin x = m and tan x - sin x = n , prove m^2 - n^2 = (mm) ^1/2
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proved
Step-by-step explanation:
tan x + sin x = m and tan x - sin x = n , prove m^2 - n^2 = (mm) ^1/2
m² - n² = 4 tanx sinx = 4 sin²xsecx
4√mn = 4√(tanx² - sinx²) = 4√sin^4 sec²x = 4sin²x secx
m² - n² = 4√mn
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