problem+solution stringlengths 10 16.4k | index int64 0 96.2k |
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-153.99 ** 3.55 =
(9118657.079586562-57572934.94804245j) | 12,900 |
-85041133 - 26348253 - -31139540 =
-80249846 | 12,901 |
2022 + 3205 =
5227 | 12,902 |
2791 * -774 =
-2160234 | 12,903 |
17737917 * 55067169 / 37 =
26399374949918.188 | 12,904 |
Without delay, let's solve this. We've got 720 and we will be multiplying it by 439, that is, adding 720 to itself 439 times.
Step 1: 0 + 720 = 720
Step 2: 720 + 720 = 1440
Step 3: 1440 + 720 = 2160
Step 4: 2160 + 720 = 2880
Step 5: 2880 + 720 = 3600
Step 6: 3600 + 720 = 4320
Step 7: 4320 + 720 = 5040
Step 8: 5040 + 72... | 12,905 |
3605 - 3029 =
576 | 12,906 |
-30126124 + 65283788 + -40660062 =
-5502398 | 12,907 |
-98 / 209 =
-0.47 | 12,908 |
8131825 * 96499863 / 53 =
14806037706414.623 | 12,909 |
We can solve this together! We're beginning with 912960418 and removing 322652059 from it.
Step 1: We'll start by subtracting the digit 9 and the borrow 0 from 8 in column 1 and get -1.
We add -1 to 10 and get 9 as the first digit of the result.
Step 2: We'll start by subtracting the digit 5 and the borrow 1 from 1 i... | 12,910 |
79133715 divided by 389
Our goal is to divide 79133715 by 389.
Going ahead to step 1:
The number 389 fits into 7 0 times, leaving a remainder of 7.
The number 0 becomes the next digit in our result.
Result so far: 0.0
The remainder is 7 after subtracting 0 from 7.
Grab the next digit (9) from the dividend, add it to... | 12,911 |
We look at the division of 88151677 by 278
Let's see how many times 278 fits into 88151677.
Moving on to step 1:
When dividing 8 by 278, we get 0 with a remainder of 8.
Use 0 as the next digit of our solution.
Result so far: 0.0
Deduct 0 from 8 and we're left with 8.
Grab the next digit (8) from the dividend, add it... | 12,912 |
607931 ÷ 6
We want to figure out the number of times 607931 can be divided by 6.
On to step 1:
6 can be fit into 6 1 times, resulting in a remainder of 0.
Use 1 as the next digit of our solution.
Result so far: 1.0
Subtracting 6 from 6 leaves us with 0.
Bring next digit (0) of the dividend behind the 0 and repeat th... | 12,913 |
3339 - 2951 =
388 | 12,914 |
Got it! So, we have 594742788 and 38960183, and we'll subtract the latter from the former.
Step 1: We'll start by subtracting the digit 3 and the borrow 0 from 8 in column 1 and get 5.
5 is the first digit of our result.
Step 2: We'll start by subtracting the digit 8 and the borrow 0 from 8 in column 2 and get 0.
0 i... | 12,915 |
-43517663 + 34047339 - 35391007 =
-44861331 | 12,916 |
-32522492 + -52564486 - -13033679 =
-72053299 | 12,917 |
-42645835 + -9516020 + -18459172 + -71626910 + -32957304 =
-175205241 | 12,918 |
We have numbers 7329891396 and 5647135641. Let's start adding them together.
Step 1: We'll start by adding the digits 6 & 1 in column 1 and get 7.
Step 2: We'll start by adding the digits 9 & 4 in column 2 and get 13.
We'll write down the last digit 3 and carry the 1 to the next column.
Step 3: We'll start by adding... | 12,919 |
Okay, let's tackle this math problem. We're starting with 860697376 and subtracting 534670736.
Step 1: We'll start by subtracting the digit 6 and the borrow 0 from 6 in column 1 and get 0.
0 is the first digit of our result.
Step 2: We'll start by subtracting the digit 3 and the borrow 0 from 7 in column 2 and get 4.... | 12,920 |
We divide 1129400 by 795
Our goal is to divide 1129400 by 795.
Going ahead to step 1:
The number 795 fits into 1 0 times, leaving a remainder of 1.
The next digit of our result is 0.
Result so far: 0.0
Deduct 0 from 1 and we're left with 1.
Bring next digit (1) of the dividend behind the 1 and repeat the process: 11 ... | 12,921 |
No problem, let's work through this together. We're starting with 5696123252 and 2666000097 and adding them all up.
Step 1: We'll start by adding the digits 2 & 7 in column 1 and get 9.
Step 2: We'll start by adding the digits 5 & 9 in column 2 and get 14.
We'll write down the last digit 4 and carry the 1 to the next... | 12,922 |
No problem, let's work through this together. We're starting with 2036 and 2451 and adding them all up.
Step 1: We'll start by adding the digits 6 & 1 in column 1 and get 7.
Step 2: We'll start by adding the digits 3 & 5 in column 2 and get 8.
Step 3: We'll start by adding the digits 0 & 4 in column 3 and get 4.
St... | 12,923 |
Without delay, let's solve this. We've got 569 and we will be multiplying it by 241, that is, adding 569 to itself 241 times.
Step 1: 0 + 569 = 569
Step 2: 569 + 569 = 1138
Step 3: 1138 + 569 = 1707
Step 4: 1707 + 569 = 2276
Step 5: 2276 + 569 = 2845
Step 6: 2845 + 569 = 3414
Step 7: 3414 + 569 = 3983
Step 8: 3983 + 56... | 12,924 |
52689945 + 16117996 + -80905013 + -8830629 + 90552281 =
69624580 | 12,925 |
-90781556 + -84127696 + -74359362 =
-249268614 | 12,926 |
-9287460 + 96046534 + -28619725 =
58139349 | 12,927 |
-32813089 * -17757928 / 81 =
7193734221229.531 | 12,928 |
OK, let's crack this. We're given 724 and our task is to multiply it by 44. Essentially, we'll be adding 724 to itself 44 times.
Step 1: 0 + 724 = 724
Step 2: 724 + 724 = 1448
Step 3: 1448 + 724 = 2172
Step 4: 2172 + 724 = 2896
Step 5: 2896 + 724 = 3620
Step 6: 3620 + 724 = 4344
Step 7: 4344 + 724 = 5068
Step 8: 5068 +... | 12,929 |
6571486 + -8670472 - -87860240 =
85761254 | 12,930 |
We divide 506792 by 26
Our goal is to divide 506792 by 26.
Moving on to step 1:
If we divide 5 by 26, we get 0 and a remainder of 5.
Put 0 as the next digit of the answer.
Result so far: 0.0
Subtract 0 from 5 to get 5.
Append the next digit (0) from the dividend to 5 and continue with: 50 / 26
Moving on to step 2:
5... | 12,931 |
Let's break this down. We're going to add 3636 and 2556 together.
Step 1: We'll start by adding the digits 6 & 6 in column 1 and get 12.
We'll write down the last digit 2 and carry the 1 to the next column.
Step 2: We'll start by adding the digits 3 & 5 in column 2 and get 9.
Step 3: We'll start by adding the digits... | 12,932 |
4897265 - 24494589 - -11146160 =
-8451164 | 12,933 |
75729 ÷ 5 = 15145 R4
Sure thing! Let's divide 75729 by 5 together.
Step 1:
5 goes into 7 1 times with a remainder of 2.
Write down 1 as next digit of of the result.
Result so far: 1
Subtract 5 from 7 to get 2.
Bring next digit (5) of the dividend behind the 2 and repeat the process: 25 / 5
Step 2:
5 goes into 25 5 t... | 12,934 |
-69415849 + 823762 + 10614471 + 39582601 + -74269714 =
-92664729 | 12,935 |
16478 ÷ 6 = 2746 R2
No problem, we've got 16478 and 6 for the division.
Step 1:
6 goes into 1 0 times with a remainder of 1.
Write down 0 as next digit of of the result.
Result so far: 0
Subtract 0 from 1 to get 1.
Bring next digit (6) of the dividend behind the 1 and repeat the process: 16 / 6
Step 2:
6 goes into 1... | 12,936 |
Alright, let's work through 2788 times 4639 step by step
2788 × 4639 = 4639 × (2788)
+ 4639 × 8 what gives us 37112
+ 4639 × 80 which equals 371120
+ 4639 × 700 giving us 3247300
+ 4639 × 2000 resulting in 9278000
= 12933532
| 12,937 |
-537 - 839 = ?
-537 - 839 = -1376 | 12,938 |
Alright, let's work through 4721 times 221 step by step
4721 × 221 = 221 × (4721)
+ 221 × 1 which equals 221
+ 221 × 20 which equals 4420
+ 221 × 700 which equals 154700
+ 221 × 4000 yielding 884000
= 1043341
| 12,939 |
-69320103 + 47045292 * 5060 =
237979857417 | 12,940 |
-841 + -3328 = ?
-841 + -3328 = -4169 | 12,941 |
-75418475 - -61262334 - 73368143 =
-87524284 | 12,942 |
29543372 + -87533119 + -56936423 =
-114926170 | 12,943 |
Let's get this math done. We have 556460803 and 252816477, and we're going to subtract the second number from the first.
Step 1: We'll start by subtracting the digit 7 and the borrow 0 from 3 in column 1 and get -4.
We add -4 to 10 and get 6 as the first digit of the result.
Step 2: We'll start by subtracting the dig... | 12,944 |
-337.23 ** 4.0 =
12933164756.964518 | 12,945 |
Let's calculate 92583316 x 72441036
92583316 × 72441036 = 72441036 × (92583316)
+ 72441036 × 6 producing 434646216
+ 72441036 × 10 resulting in 724410360
+ 72441036 × 300 that is equal 21732310800
+ 72441036 × 3000 yielding 217323108000
+ 72441036 × 80000 that is equal 5795282880000
+ 72441036 × 500000 that equals 3622... | 12,946 |
OK, let's do this. We've got 441679 and 88258, and we're subtracting the second number from the first.
Step 1: We'll start by subtracting the digit 8 and the borrow 0 from 9 in column 1 and get 1.
1 is the first digit of our result.
Step 2: We'll start by subtracting the digit 5 and the borrow 0 from 7 in column 2 an... | 12,947 |
We look at the division of 13761494 by 395
Our goal is to divide 13761494 by 395.
Let's proceed to step 1:
395 goes into 1 0 times with a remainder of 1.
Record the quotient 0 as the next digit in the result.
Result so far: 0.0
Subtracting 0 from 1 leaves us with 1.
Include the next digit (3) from the dividend after... | 12,948 |
798 * 2143 =
1710114 | 12,949 |
783 + 1265 =
2048 | 12,950 |
2752 - 3301 =
-549 | 12,951 |
OK, let's do this. We've got 8478958901 and 8048880313 and we're adding them all together.
Step 1: We'll start by adding the digits 1 & 3 in column 1 and get 4.
Step 2: We'll start by adding the digits 0 & 1 in column 2 and get 1.
Step 3: We'll start by adding the digits 9 & 3 in column 3 and get 12.
We'll write dow... | 12,952 |
-185429 + 1638181 + 40456893 + -67518491 + 53278170 =
27669324 | 12,953 |
23909 ÷ 5 = 4781 R4
Sure thing! Let's divide 23909 by 5 together.
Step 1:
5 goes into 2 0 times with a remainder of 2.
Write down 0 as next digit of of the result.
Result so far: 0
Subtract 0 from 2 to get 2.
Bring next digit (3) of the dividend behind the 2 and repeat the process: 23 / 5
Step 2:
5 goes into 23 4 ti... | 12,954 |
58960 ÷ 2 = 29480 R0
Let's divide 58960 by 2.
Step 1:
2 goes into 5 2 times with a remainder of 1.
Write down 2 as next digit of of the result.
Result so far: 2
Subtract 4 from 5 to get 1.
Bring next digit (8) of the dividend behind the 1 and repeat the process: 18 / 2
Step 2:
2 goes into 18 9 times with a remainder... | 12,955 |
79159400 + -64524466 - -51643451 =
66278385 | 12,956 |
2224 + 3239 =
5463 | 12,957 |
581.45 ** 0.9 =
307.6529879662708 | 12,958 |
180 + 3001 =
3181 | 12,959 |
OK, let's do this. We've got 628892 and 1188, and we're subtracting the second number from the first.
Step 1: We'll start by subtracting the digit 8 and the borrow 0 from 2 in column 1 and get -6.
We add -6 to 10 and get 4 as the first digit of the result.
Step 2: We'll start by subtracting the digit 8 and the borrow... | 12,960 |
Alright, let's solve this problem step by step. We have 343178 and 52604, and we're subtracting the second number from the first.
Step 1: We'll start by subtracting the digit 4 and the borrow 0 from 8 in column 1 and get 4.
4 is the first digit of our result.
Step 2: We'll start by subtracting the digit 0 and the bor... | 12,961 |
Let's dive into this subtraction. We'll start with 177685 and subtract 73864 from it.
Step 1: We'll start by subtracting the digit 4 and the borrow 0 from 5 in column 1 and get 1.
1 is the first digit of our result.
Step 2: We'll start by subtracting the digit 6 and the borrow 0 from 8 in column 2 and get 2.
2 is the... | 12,962 |
Let's calculate 53391843 x 60963362
53391843 × 60963362 = 60963362 × (53391843)
+ 60963362 × 3 what gives us 182890086
+ 60963362 × 40 which equals 2438534480
+ 60963362 × 800 producing 48770689600
+ 60963362 × 1000 producing 60963362000
+ 60963362 × 90000 that results in 5486702580000
+ 60963362 × 300000 yielding 1828... | 12,963 |
Let's calculate 92266954 x 11027343
92266954 × 11027343 = 11027343 × (92266954)
+ 11027343 × 4 which equals 44109372
+ 11027343 × 50 yielding 551367150
+ 11027343 × 900 producing 9924608700
+ 11027343 × 6000 that results in 66164058000
+ 11027343 × 60000 that is equal 661640580000
+ 11027343 × 200000 which equals 22054... | 12,964 |
335.29 ** 1.3 =
1918.8754257843561 | 12,965 |
We're dividing 105177 by 33
The aim is to understand the frequency of 33 in 105177.
Let's proceed to step 1:
The number 33 fits into 1 0 times, leaving a remainder of 1.
Write down 0 as next digit of the result.
Result so far: 0.0
The remainder is 1 after subtracting 0 from 1.
Fetch the next digit (0) from the divid... | 12,966 |
-1946 + 1527 = ?
-1946 + 1527 = -419 | 12,967 |
Okay, let's tackle this math problem. We're starting with 283958 and subtracting 10102.
Step 1: We'll start by subtracting the digit 2 and the borrow 0 from 8 in column 1 and get 6.
6 is the first digit of our result.
Step 2: We'll start by subtracting the digit 0 and the borrow 0 from 5 in column 2 and get 5.
5 is t... | 12,968 |
Alright, let's solve this problem step by step. We have 1160637986 and 7840560712 and we're adding them together.
Step 1: We'll start by adding the digits 6 & 2 in column 1 and get 8.
Step 2: We'll start by adding the digits 8 & 1 in column 2 and get 9.
Step 3: We'll start by adding the digits 9 & 7 in column 3 and ... | 12,969 |
Let's divide 32848801 by 700
The aim is to understand the frequency of 700 in 32848801.
Going ahead to step 1:
700 goes into 3 0 times with a remainder of 3.
Record the quotient 0 as the next digit in the result.
Result so far: 0.0
Subtract 0 from 3 to get 3.
Take the next digit (2) from the dividend and append it to... | 12,970 |
2052 * 783 =
1606716 | 12,971 |
Let's break this down. We're going to add 128123477 and 3699291260 together.
Step 1: We'll start by adding the digits 7 & 0 in column 1 and get 7.
Step 2: We'll start by adding the digits 7 & 6 in column 2 and get 13.
We'll write down the last digit 3 and carry the 1 to the next column.
Step 3: We'll start by adding... | 12,972 |
82837543 - -39938209 - 97281864 =
25493888 | 12,973 |
Alright, let's work through 38204060 times 58860913 step by step
38204060 × 58860913 = 58860913 × (38204060)
+ 58860913 × 0 that is equal 0
+ 58860913 × 60 producing 3531654780
+ 58860913 × 000 that results in 0
+ 58860913 × 4000 producing 235443652000
+ 58860913 × 00000 that results in 0
+ 58860913 × 200000 that equal... | 12,974 |
926 * 31 =
28706 | 12,975 |
Ready to do some math? We're starting with 5807 and 1508 and adding them up.
Step 1: We'll start by adding the digits 7 & 8 in column 1 and get 15.
We'll write down the last digit 5 and carry the 1 to the next column.
Step 2: We'll start by adding the digits 0 & 0 in column 2 and get 1.
Step 3: We'll start by adding... | 12,976 |
No problem, we've got 11192136 and 60563918 to multiply
11192136 × 60563918 = 60563918 × (11192136)
+ 60563918 × 6 producing 363383508
+ 60563918 × 30 that is equal 1816917540
+ 60563918 × 100 that is equal 6056391800
+ 60563918 × 2000 yielding 121127836000
+ 60563918 × 90000 that equals 5450752620000
+ 60563918 × 1000... | 12,977 |
1310 + 2698 =
4008 | 12,978 |
Ready to do some math? We're starting with 679 and 1784 and adding them up.
Step 1: We'll start by adding the digits 9 & 4 in column 1 and get 13.
We'll write down the last digit 3 and carry the 1 to the next column.
Step 2: We'll start by adding the digits 7 & 8 in column 2 and get 16.
We'll write down the last digi... | 12,979 |
-313.33 ** 4.9 =
(-1616650054292.4414+525281444555.60944j) | 12,980 |
OK, let's do this. We've got 799482188 and 428049076, and we're subtracting the second number from the first.
Step 1: We'll start by subtracting the digit 6 and the borrow 0 from 8 in column 1 and get 2.
2 is the first digit of our result.
Step 2: We'll start by subtracting the digit 7 and the borrow 0 from 8 in colu... | 12,981 |
1616 * 587 =
948592 | 12,982 |
We look at the division of 17677023 by 369
We're looking to find how many times 369 goes into 17677023.
Moving on to step 1:
If we divide 1 by 369, we get 0 and a remainder of 1.
Put 0 as the next digit of the answer.
Result so far: 0.0
Subtracting 0 from 1 leaves us with 1.
Include the next digit (7) from the divid... | 12,983 |
2183 + 2127 =
4310 | 12,984 |
-60304736 - -13062155 - -9749048 =
-37493533 | 12,985 |
-13875735 + -92318303 * 6411 =
-591866516268 | 12,986 |
2580 / 1947 =
1.33 | 12,987 |
6732651 + -90033318 * -67 =
6038964957 | 12,988 |
Sure thing! We've got 211 and we're gonna multiply it by 362. That's the same as adding 211 to itself 362 times.
Step 1: 0 + 211 = 211
Step 2: 211 + 211 = 422
Step 3: 422 + 211 = 633
Step 4: 633 + 211 = 844
Step 5: 844 + 211 = 1055
Step 6: 1055 + 211 = 1266
Step 7: 1266 + 211 = 1477
Step 8: 1477 + 211 = 1688
Step 9: 16... | 12,989 |
1063 - 1848 =
-785 | 12,990 |
-455.42 ** 1.35 =
(-1761.582951007191-3457.3012059654766j) | 12,991 |
We can solve this together! We're beginning with 611337620 and removing 223127190 from it.
Step 1: We'll start by subtracting the digit 0 and the borrow 0 from 0 in column 1 and get 0.
0 is the first digit of our result.
Step 2: We'll start by subtracting the digit 9 and the borrow 0 from 2 in column 2 and get -7.
We... | 12,992 |
-32 + 2552 =
2520 | 12,993 |
-64471947 + -81758643 + 41072742 + -37833077 + -50644098 =
-193635023 | 12,994 |
Sure thing! Let's multiply 4598 and 3686 together
4598 × 3686 = 3686 × (4598)
+ 3686 × 8 giving us 29488
+ 3686 × 90 yielding 331740
+ 3686 × 500 giving us 1843000
+ 3686 × 4000 what gives us 14744000
= 16948228
| 12,995 |
473 / 55 =
8.6 | 12,996 |
We can solve this together! We're beginning with 508165 and removing 9266 from it.
Step 1: We'll start by subtracting the digit 6 and the borrow 0 from 5 in column 1 and get -1.
We add -1 to 10 and get 9 as the first digit of the result.
Step 2: We'll start by subtracting the digit 6 and the borrow 1 from 6 in column... | 12,997 |
9008 ÷ 4 = 2252 R0
We're going to perform division on 9008 with 4 as the divisor.
Step 1:
4 goes into 9 2 times with a remainder of 1.
Write down 2 as next digit of of the result.
Result so far: 2
Subtract 8 from 9 to get 1.
Bring next digit (0) of the dividend behind the 1 and repeat the process: 10 / 4
Step 2:
4 g... | 12,998 |
77301247 ÷ 101
Let's see how many times 101 fits into 77301247.
Advancing to step 1:
7 divided by 101 is 0 with a remainder of 7.
The next digit of our result is 0.
Result so far: 0.0
If we subtract 0 from 7, we get 7.
Take the next digit (7) from the dividend and append it to 7, then repeat: 77 / 101
On to step 2:... | 12,999 |
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