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einstein101
15.06.2021 •
Mathematics
Given b(x) = \%+4), what is b(-10)?
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Ответ:
x = (6
)/(4
-3)
Step-by-step explanation:
sin60 degree =
/2
cos30 degree = 1/2
tan 45 degree = sin45 degree / cos45 degree = (
/2)/(
/2) = 1
cot 30 degree = cos30 / sin30 = (
/2)/(1/2) = ![\sqrt{3}](/tpl/images/1130/5662/ba4cb.png)
so, let us plug the above values in the given eqution and solve for x
3(
/2 ) + x(1/2) *1 = x(
)
3(
/2 ) = x(
) -x(1/2)
3(
/2 ) = x((
)-(1/2)) (by taking x as a common factor)
3(
/2 ) = x(((2
)-(1))/2)) (making the same common denominator
now devide both sides by (((2
)-(1))/2))
x = 3(
/2 ) / (((2
)-(1))/2))
x = 3(
) / ((2
)-(1))