Then x = (3889 + 12.952) - 3854.002
= 3901.952 - 3854.002
= 47.95.
Evaluate : | (2.39)2 - (1.61)2 |
2.39 - 1.61 |
Given Expression = | a2 - b2 | = | (a + b)(a - b) | = (a + b) = (2.39 + 1.61) = 4. |
a - b | (a - b) |
Since the last digit to the extreme right will be zero (since 5 x 4 = 20), so there will be 6 significant digits to the right of the decimal point.
The value of | (0.96)3 - (0.1)3 | is: |
(0.96)2 + 0.096 + (0.1)2 |
Given expression |
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4.036 | = | 403.6 | = 100.9 |
0.04 | 4 |
5 x 1.6 - 2 x 1.4 | =? |
1.3 |
Given Expression = | 8 - 2.8 | = | 5.2 | = | 52 | = 4. |
1.3 | 1.3 | 13 |
The value of | 489.1375 x 0.0483 x 1.956 | is closest to: |
0.0873 x 92.581 x 99.749 |
489.1375 x 0.0483 x 1.956 | ≈ | 489 x 0.05 x 2 |
0.0873 x 92.581 x 99.749 | 0.09 x 93 x 100 |
= | 489 |
9 x 93 x 10 |
= | 163 | x | 1 |
279 | 10 |
= | 0.58 |
10 |
= 0.058 ≈ 0.06.
For the given expression to be a perfect square, we must have
11.98 x x = 2 x 11.98 x 0.02 or x = 0.04
1 |
5 |
2 |
9 |
23 |
99 |
23 |
100 |
23 |
99 |
0.232323... = 0.23 = | 23 |
99 |
1 ? 0.2 = | 1 | = | 10 | = 5; |
0.2 | 2 |
0.2 = 0.222...;
(0.2)2 = 0.04.
0.04 < 0.2 < 0.22....<5.
Since 0.04 is the least, so (0.2)2 is the least.
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