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(2cos 40^0-cos 20^0)/(sin 20^0)=...

`(2cos 40^0-cos 20^0)/(sin 20^0)=`

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(2cos40^(@)-cos20^(@))/(sin20^(@))

(2cos40^(@)-cos20^(@))/(sin20^(@))

Knowledge Check

  • (2cos40^(@)-cos20^(@))/(sin20^(@))=?

    A
    0
    B
    `sqrt(3)`
    C
    `-1`
    D
    2
  • What is the vlaue of (cos40^(@) - cos140^(@))//(sin80^(@)+sin20^(@))

    A
    `2sqrt3`
    B
    `2sqrt3`
    C
    `1sqrt3`
    D
    `sqrt3`
  • What is the value of ((cos40^(@)-cos140^(@)))/((sin80^(@)+sin20^(@))) ?

    A
    `2sqrt(3)`
    B
    `(2)/(sqrt(3))`
    C
    `(1)/(sqrt(3))`
    D
    `sqrt(3)`
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    What is the value of (cos 40^@ -cos 140^@)//(sin 80^@ + sin 20^@) ?

    Evaluate each of the following: (a) cos(40^0-theta)-sin(50^0+theta)+(cos^2 40^0+cos^2 50^0)/(sin^2 40^0+sin^2 50^0) (b) (cos70^0)/(sin20^0)+(cos55^0cos e c35^0)/(tan5^0tan25^0tan45^0tan65^0tan85^0) (c) 2((cos58^0)/(sin32^0))-sqrt(3)((cos38^0cos e c52^0)/(tan15^0tan60^0t a n75^0))

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    Show that sin70^(0)cos10^(0)-cos70^(0)sin10^(0)=(sqrt(3))/(2)

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