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ATQ, 2p²+12p+18=0 2p²+6p+6p+18=0 2p(p+3) +6(p+3) =0 (2p+6)(p+3)=0 p =-3,-3 ll) 3q²+13q+12=0 3q²+9q+4q+12=0 3q(q+3) +4(q+3) =0 (3q+4)(q+3)=0 q = - 4/3, -3 Hence, p ≤ q
? = 28.04² ÷ (4.01⁵ + 9.89 × 20.20) + 84.56% of (198.76 × 30.03)
3/7 of 3499.86 – 44.94% of 2000.19 + 2/7 of 2100.18 = ?
234.19 ÷ 17.92 - 12.19 × 7.5 + 44.92% of 119.96 = ?
Which of the following options is the closest approximate value which will come in place of question mark (?) in the following equation?
26.52 ×...
1131.98 + ? – 1125.04 = 1364.93 – 1168.01
56237.05 + 10616.99 - 137.25 + 1795.33 = ?
124% of 620.99 + 11.65% of 1279.23 = ?
90.004% of 9500 + 362 = ?
√1567.763`xx` √4400 ÷ 326.9827 + 1223.293 = ?