Question
If p = 36 - q - r and pq + r(q + p) = 310, then find
the value of (p² + q² + r²).Solution
We have, p = 36 - q - r So, p + q + r = 36 And, pq + r(q + p) = 310 Or, pq + qr + pr = 310 Using, (p + q + r)² = p² + q² + r² + 2(pq + qr + pr) So, 36² = (p² + q² + r²) + 2 × 310 Or, 1296 = (p² + q² + r²) + 620 Or, p² + q² + r² = 1296 - 620 Or, p² + q² + r² = 676
32% of 4080 + 24% of 540 = ? % of 3200
350% of (450 / 1.5) = ?% of 4200Â Â
Simplify the following expressionÂ
Â
25% of 60 × 15% of 120 = 30% of (?)
?/4 ÷ 9/? = 15% of 800 + `1(2/3)` × `1(1/5)` × 1/2
522 + 160% of 80 - 130 = ? X 13Â
√196 + (0.25 × 144) + 19 = ? + 72
192.251 + 326.233 + 125.021 + 19.273 = ?
?% of 18% of 2600 = 234
535 + ? × 27 - 22 × 20 = 230Â