Prove that
TexFormula1" title="2 \tan30 \div 1 + tan ^{2} 30 = sin60" alt="2 \tan30 \div 1 + tan ^{2} 30 = sin60" align="absmiddle" class="latex-formula">
prove that
.
1 answer:
Step-by-step explanation:
2tan 30° / 1 + tan² 30° =
2(⅓√3) /1 + (⅓√3)² =
⅔√3 / 1+ ⅓ =
⅔√3 / 4/3 =
2/4 √3 =
½√3 = sin 60° (proven)
You might be interested in
Most appropriate answer is
D. Histogram
The Hamilton path the answer is B
6x^2 + 37x - 60 = 6x^2 - 8x + 45x - 60 = 2x(3x - 4) + 15(3x - 4) = (3x - 4)(2x + 15)
The answer is D: An account earning interest compounded daily.
The vertices of two rectangles are A(−5,−1),B(−1,−1),C(−1,−4),D(−5,−4) and W(1,6),X(7,6),Y(7,−2),Z(1,−2). Compare the perimeters
valkas [14]
The two rectangles are not similar. actually WXYZ is not a rectangle at all. it is a polygon but not a rectangle. hope the visual helps..
