Question
Find the least 4-digit number which is when divided by
18, 30, and 45 leaves a remainder of 7 in each case.Solution
Prime factorization of 18 = 2 × 3² Prime factorization of 30 = 2 × 3 × 5 Prime factorization of 45 = 3² × 5 LCM of (18, 30, 45) = 2 × 3² × 5 = 90 Least 4-digit number divisible by 90 = 1,080 So, required number = 1080 + 7 = 1,087
(560 ÷ 32) × (720 ÷ 48) = ?
∛857375 + ∛91125 = ? + √6889
? = √2704 ÷ (25% of 104) + 73
What will come in the place of question mark (?) in the given expression?
(5/8) × 1600 + (2400 ÷ 25) = ?Â
50 ÷ 2.5 × 64 + ? = 1520
[(√ 529) + 67] x 5 = ?
182 – 517 ÷ 11 - √361 = ?
In the question, two Quantities I and II are given. You have to solve both the Quantity to establish the correct relation between Quantity-I and Quantit...
(3/7) of 700 + 33(1/3)% of 339 - 69 =?
