Multiplication of two
numbers having digits at Ten’s places the same, but the sum of the digits at
the Unit places is 10
34 × 36 = [(3×4) ×100 + (4×6)] =
1224
48 × 42 = [(4×5) ×100 + (8×2)] =
2016
53 × 57 = [(5×6) ×100 + (3×7)] = 3021
61 × 69 = [(6×7) ×100 + (1×9)] =
4209
72 × 78 = [(7×8) ×100 + (2×8)] = 5616
81 × 89 = [(8×9) ×100 + (1×9)] = 7209
43 × 47 = [(4×5) ×100 + (3×7)] = 2021
74 × 76 = [(7×8) ×100 + (4×6)] = 5624
92 × 98 = [(9×10) ×100 + (2×8)] = 9016
103 × 107 = [(10×11) ×100 + (3×7)] = 11021
Detailed Explanation: Digits
at the Ten’s places are the same. One of the two equal no. is increased by one,
whereas another remains the same. Then, these two numbers are multiplied. For example,
in the multiplication of 34 × 36;
3 is increased by 1 and becomes 4 and the product of 3 and 4 is 12. We take 12 hundreds and the product
of 4 and 6 (digits at the unit places) is 24. So, the answer is 1224.
Similarly, in the multiplication
of 81 × 89;
8 is increased by one and becomes 9 and the product of 8 and 9 is 72. We take 72 hundreds and the product
of 1 and 9 (digits at the unit places) is 09. So, the answer is 7209.
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