Предмет: Математика,
автор: bekezovazura
6 Найди значения выражений. 2 597 32+280 448:56 2700+20 124:387509 750+ (11 267 +1522): 203 3 568 +(36 532 +860): 456 800+115 023:23+2600 3 511 785:17-29-836250 65
Ответы
Автор ответа:
0
Давай разберем поочередно:
1. \(32 + 280 = 312\)
2. \(448 ÷ 56 = 8\)
3. \(2700 + 20 = 2720\)
4. \(124 ÷ 387509 = 0\) (округлим до целого числа)
5. \(11 267 + 1522 = 12 789\), затем \(12 789 ÷ 203 = 63\)
6. \(36 532 + 860 = 37 392\), затем \(37 392 ÷ 456 = 82\)
7. \(115 023 ÷ 23 = 5001\), затем \(5001 + 2600 = 7601\)
8. \(3 511 785 ÷ 17 = 206625\), затем \(206625 - 29 - 836250 - 65 = -629969\)
Итак, значения выражений:
1. 312
2. 8
3. 2720
4. 0
5. 63
6. 82
7. 7601
8. -629969
1. \(32 + 280 = 312\)
2. \(448 ÷ 56 = 8\)
3. \(2700 + 20 = 2720\)
4. \(124 ÷ 387509 = 0\) (округлим до целого числа)
5. \(11 267 + 1522 = 12 789\), затем \(12 789 ÷ 203 = 63\)
6. \(36 532 + 860 = 37 392\), затем \(37 392 ÷ 456 = 82\)
7. \(115 023 ÷ 23 = 5001\), затем \(5001 + 2600 = 7601\)
8. \(3 511 785 ÷ 17 = 206625\), затем \(206625 - 29 - 836250 - 65 = -629969\)
Итак, значения выражений:
1. 312
2. 8
3. 2720
4. 0
5. 63
6. 82
7. 7601
8. -629969
bekezovazura:
столбиком
Автор ответа:
0
Давайте обчислимо значення виразу:
\[2\,597 + \frac{32\,280}{456} \times 2\,700 + \frac{20\,124}{387\,509} + \left(11\,267 + \frac{1\,522}{203}\right) + 3\,568 + \frac{36\,532 + 860}{456} \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + \frac{32\,280}{456} \times 2\,700 + \frac{20\,124}{387\,509} + \left(11\,267 + \frac{1\,522}{203}\right) + 3\,568 + \frac{37\,392}{456} \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 709 \times 2\,700 + \frac{20\,124}{387\,509} + \left(11\,267 + \frac{1\,522}{203}\right) + 3\,568 + 206 \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 709 \times 2\,700 + \frac{20\,124}{387\,509} + \left(11\,267 + 7\right) + 3\,568 + 206 \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 709 \times 2\,700 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 206 \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 709 \times 2\,700 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + 206\,635 - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + 206\,635 - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + 0.0518 + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + 206\,635 - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + 0.0518 + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + 206\,635 - 29 - 836\,250 + 65.\]
\[2,915,600.0518 + 11,274 + 3,568 + 164,800 + 5,001 + 2,600 + 206,635 - 29 - 836,250 + 65.\]
\[2,915,600.0518 + 393,248 - 836,250.\]
\[2,472,597.0518 - 836,250.\]
\[1,636,347.0518.\]
\[2\,597 + \frac{32\,280}{456} \times 2\,700 + \frac{20\,124}{387\,509} + \left(11\,267 + \frac{1\,522}{203}\right) + 3\,568 + \frac{36\,532 + 860}{456} \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + \frac{32\,280}{456} \times 2\,700 + \frac{20\,124}{387\,509} + \left(11\,267 + \frac{1\,522}{203}\right) + 3\,568 + \frac{37\,392}{456} \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 709 \times 2\,700 + \frac{20\,124}{387\,509} + \left(11\,267 + \frac{1\,522}{203}\right) + 3\,568 + 206 \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 709 \times 2\,700 + \frac{20\,124}{387\,509} + \left(11\,267 + 7\right) + 3\,568 + 206 \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 709 \times 2\,700 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 206 \times 800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 709 \times 2\,700 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + \frac{115\,023}{23} + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + \frac{3\,511\,785}{17} - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + 206\,635 - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + \frac{20\,124}{387\,509} + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + 206\,635 - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + 0.0518 + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + 206\,635 - 29 - 836\,250 + 65.\]
\[2\,597 + 1\,914\,300 + 0.0518 + 11\,274 + 3\,568 + 164\,800 + 5\,001 + 2\,600 + 206\,635 - 29 - 836\,250 + 65.\]
\[2,915,600.0518 + 11,274 + 3,568 + 164,800 + 5,001 + 2,600 + 206,635 - 29 - 836,250 + 65.\]
\[2,915,600.0518 + 393,248 - 836,250.\]
\[2,472,597.0518 - 836,250.\]
\[1,636,347.0518.\]
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