Question
AB is the diameter of a circle with centre 'O'. PQ is a
chord that cuts AB at 'C'. If radius of the circle is 7.5 cm and AC:CB = 3:2, the find the length of PQ, given that PC β₯ AB.Solution
Since, AB β₯ PQ, PC = CQ
Let PC = 'x' cm
So, AC = 7.5 X 2 X (3/5) = 9 cm
And, CB = 15 - 9 = 6 cm
Therefore, AC X CB = PC X PQ
So, 9 X 6 = x X x
Or, x 2 Β = 54
So, x = 3β6 {Since, length cannot be negative}
So, PQ = 2x = 6β6 cm
25.11% of 199.99 + β143.97 Γ· 6.02 = ?
? % of 759.96 + 932.99 = 1237.01
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β1024.21 Γ β624.89 Γ· 4.98 + 11.99 Γ 4.01 = ?
- 349.99% of 11.98 = ?β 12.5% of 143.99
[(343) 1/3 Γ· {(12.001)2 Γ (1 Γ· (4.03 Γ 2.97) 2 )}] = ?
If the difference between the compound interest (compounded annually) and the simple interest accrued over two years at a rate of...
{1722.95 + 5.05 Γ 648.08 β (2728.06 Γ· 22.05)} = ?Β
- What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)
What approximate value will replace the question mark (?) in the following?
? + 1...