Question
From a point located x meters away from the base of a
tree, the angle of elevation to the top of the tree is 60 β . If the tree is 54 meters tall, determine the distance x from the point to the base of the tree.Solution
In the given figure, let points 'A' and 'B' represent the top of the tree and the base of the tree, respectively and let 'C' represents the point on the ground that is 'x' metres away from the base of the tree (BC = x). In right triangle ABC tan 60oΒ = (AB/x) Or, (54/x) = β3 So, x = 54 Γ· β3 = 18β3 metres
β256 * 3 β 15% of 300 + ? = 150% of 160
(5.6 + 2.4 + 13.8 β 2.8) Γ 5 = ? Γ (12.5 β 7.5)
Solve: 3/4Γ·2/3 β
(292 β 141) Γ· 5 + (40 Γ· 2) + 23 = ?
(26)2 = {(20% of 40% of 18200) Γ· ?} Γ 1664 Γ· 128Β
- What will come in place of (?) in the given expression.
(18.5 Γ 2) + (3.5 Γ 4) = ? What will come in the place of question mark (?) in the given expression?
48 X 2.5 + 20% of 150 = ? + 166
166/? = √576 - 3.25
[(36 Γ 15 Γ· 96 + 19 Γ· 8) Γ 38] = ?% of 608