problem+solution stringlengths 10 16.4k | index int64 0 96.2k |
|---|---|
-821.65 ** 0.6 =
(-17.329837078477865+53.33575427836063j) | 5,000 |
-589.79 ** 4.65 =
(-3473679109727.601+6817479113505.163j) | 5,001 |
-32517802 - 94407756 - -40916736 =
-86008822 | 5,002 |
Let's break this down. We're going to add 7547 and 1151 together.
Step 1: We'll start by adding the digits 7 & 1 in column 1 and get 8.
Step 2: We'll start by adding the digits 4 & 5 in column 2 and get 9.
Step 3: We'll start by adding the digits 5 & 1 in column 3 and get 6.
Step 4: We'll start by adding the digits... | 5,003 |
239.93 ** 4.0 =
3313890973.1107445 | 5,004 |
No problem, we've got 1966073 and 28668801 to multiply
1966073 × 28668801 = 28668801 × (1966073)
+ 28668801 × 3 yielding 86006403
+ 28668801 × 70 that is equal 2006816070
+ 28668801 × 000 resulting in 0
+ 28668801 × 6000 what gives us 172012806000
+ 28668801 × 60000 that results in 1720128060000
+ 28668801 × 900000 giv... | 5,005 |
27545177 - 85224991 - 98345971 =
-156025785 | 5,006 |
6153750 - 71224301 - -62012896 =
-3057655 | 5,007 |
-842 * 1372 =
-1155224 | 5,008 |
Not to worry, we've got 8323071767 and 685304577. Let's get to adding them!
Step 1: We'll start by adding the digits 7 & 7 in column 1 and get 14.
We'll write down the last digit 4 and carry the 1 to the next column.
Step 2: We'll start by adding the digits 6 & 7 in column 2 and get 14.
We'll write down the last digi... | 5,009 |
-704 / 2804 =
-0.25 | 5,010 |
386.31 ** 1.95 =
110796.26065335725 | 5,011 |
43862995 * 67635745 / 72 =
41204254788281.59 | 5,012 |
12.36 ** 1.5 =
43.45379449484245 | 5,013 |
OK, let's crack this. We're given 475 and our task is to multiply it by 346. Essentially, we'll be adding 475 to itself 346 times.
Step 1: 0 + 475 = 475
Step 2: 475 + 475 = 950
Step 3: 950 + 475 = 1425
Step 4: 1425 + 475 = 1900
Step 5: 1900 + 475 = 2375
Step 6: 2375 + 475 = 2850
Step 7: 2850 + 475 = 3325
Step 8: 3325 +... | 5,014 |
-824.14 ** 0.95 =
(-581.8631727545029+92.15807296218098j) | 5,015 |
641 - -778 = ?
641 - -778 = 1419 | 5,016 |
-5.75 ** 4.7 =
(-2186.037236391523+3008.8221296460647j) | 5,017 |
76613122 + 11067938 / 14 =
77403689.0 | 5,018 |
Without delay, let's solve this. We've got 813 and we will be multiplying it by 152, that is, adding 813 to itself 152 times.
Step 1: 0 + 813 = 813
Step 2: 813 + 813 = 1626
Step 3: 1626 + 813 = 2439
Step 4: 2439 + 813 = 3252
Step 5: 3252 + 813 = 4065
Step 6: 4065 + 813 = 4878
Step 7: 4878 + 813 = 5691
Step 8: 5691 + 81... | 5,019 |
-18789682 + 31918644 + -79871425 + -71852336 + 95877075 =
-42717724 | 5,020 |
-78557594 + 22700849 + -20331676 =
-76188421 | 5,021 |
1945 + -7911 = ?
1945 + -7911 = -5966 | 5,022 |
-90372598 + -23662606 * 2277 =
-53970126460 | 5,023 |
-534 / 472 =
-1.13 | 5,024 |
Let's break this down. We're going to add 7910003312 and 584423642 together.
Step 1: We'll start by adding the digits 2 & 2 in column 1 and get 4.
Step 2: We'll start by adding the digits 1 & 4 in column 2 and get 5.
Step 3: We'll start by adding the digits 3 & 6 in column 3 and get 9.
Step 4: We'll start by adding... | 5,025 |
33183515 + 90282962 - -86846824 =
210313301 | 5,026 |
-1151285 * -35607819 / 67 =
611861908916.6418 | 5,027 |
OK, let's crack this. We're given 66 and our task is to multiply it by 109. Essentially, we'll be adding 66 to itself 109 times.
Step 1: 0 + 66 = 66
Step 2: 66 + 66 = 132
Step 3: 132 + 66 = 198
Step 4: 198 + 66 = 264
Step 5: 264 + 66 = 330
Step 6: 330 + 66 = 396
Step 7: 396 + 66 = 462
Step 8: 462 + 66 = 528
Step 9: 528... | 5,028 |
We are presented with 8693 and 3944. Let's work out the sum.
Step 1: We'll start by adding the digits 3 & 4 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 the digits 6 & ... | 5,029 |
We have numbers 4466 and 5623. Let's start adding them together.
Step 1: We'll start by adding the digits 6 & 3 in column 1 and get 9.
Step 2: We'll start by adding the digits 6 & 2 in column 2 and get 8.
Step 3: We'll start by adding the digits 4 & 6 in column 3 and get 10.
We'll write down the last digit 0 and car... | 5,030 |
Without delay, let's solve this. We've got 808 and we will be multiplying it by 496, that is, adding 808 to itself 496 times.
Step 1: 0 + 808 = 808
Step 2: 808 + 808 = 1616
Step 3: 1616 + 808 = 2424
Step 4: 2424 + 808 = 3232
Step 5: 3232 + 808 = 4040
Step 6: 4040 + 808 = 4848
Step 7: 4848 + 808 = 5656
Step 8: 5656 + 80... | 5,031 |
837.41 ** 2.75 =
109164113.56474893 | 5,032 |
-964.74 ** 1.7 =
(69617.13889447844-95819.77132929071j) | 5,033 |
3586 + 1919 =
5505 | 5,034 |
36477407 + 9132220 + -63113747 + -3342053 + -84362540 =
-105208713 | 5,035 |
Alright, let's solve this problem step by step. We have 571753 and 81720, and we're subtracting the second number from the first.
Step 1: We'll start by subtracting the digit 0 and the borrow 0 from 3 in column 1 and get 3.
3 is the first digit of our result.
Step 2: We'll start by subtracting the digit 2 and the bor... | 5,036 |
We've got two numbers: 7123947177 and 5790251258. Let's find their sum.
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 7 & 5 in column 2 and get 13.
We'll write down the last digit 3 ... | 5,037 |
24813 ÷ 8 = 3101 R5
Alright, let's work through the division of 24813 by 8 step by step.
Step 1:
8 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 (4) of the dividend behind the 2 and repeat the process: 24 / 8
Step... | 5,038 |
Okay, let's tackle this math problem. We're starting with 709300832 and subtracting 506011055.
Step 1: We'll start by subtracting the digit 5 and the borrow 0 from 2 in column 1 and get -3.
We add -3 to 10 and get 7 as the first digit of the result.
Step 2: We'll start by subtracting the digit 5 and the borrow 1 from... | 5,039 |
-2647 + 550 = ?
-2647 + 550 = -2097 | 5,040 |
-353.11 ** 2.25 =
(382192.83418297704+382192.83418297686j) | 5,041 |
13344 ÷ 7 = 1906 R2
Alright, let's work through the division of 13344 by 7 step by step.
Step 1:
7 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 (3) of the dividend behind the 1 and repeat the process: 13 / 7
Step... | 5,042 |
Alright, let's work through 98961460 times 47617844 step by step
98961460 × 47617844 = 47617844 × (98961460)
+ 47617844 × 0 producing 0
+ 47617844 × 60 that is equal 2857070640
+ 47617844 × 400 that equals 19047137600
+ 47617844 × 1000 that results in 47617844000
+ 47617844 × 60000 producing 2857070640000
+ 47617844 × ... | 5,043 |
-283.6 ** 4.1 =
(10821858579.126665+3516235002.2052794j) | 5,044 |
Sure thing! We've got 393679 and 43171, and we're going to subtract the second number from the first.
Step 1: We'll start by subtracting the digit 1 and the borrow 0 from 9 in column 1 and get 8.
8 is the first digit of our result.
Step 2: We'll start by subtracting the digit 7 and the borrow 0 from 7 in column 2 and... | 5,045 |
-88012006 + -63124266 - 68927984 =
-220064256 | 5,046 |
464 / 442 =
1.05 | 5,047 |
2024 / 1985 =
1.02 | 5,048 |
73062501 * -74043582 / 87 =
-62181715907110.14 | 5,049 |
No problem, let's work through this together. We're starting with 6715237074 and 9624411383 and adding them all up.
Step 1: We'll start by adding the digits 4 & 3 in column 1 and get 7.
Step 2: We'll start by adding the digits 7 & 8 in column 2 and get 15.
We'll write down the last digit 5 and carry the 1 to the next... | 5,050 |
No problem, we've got 62555950 and 62352258 to multiply
62555950 × 62352258 = 62352258 × (62555950)
+ 62352258 × 0 what gives us 0
+ 62352258 × 50 producing 3117612900
+ 62352258 × 900 that results in 56117032200
+ 62352258 × 5000 which equals 311761290000
+ 62352258 × 50000 what gives us 3117612900000
+ 62352258 × 500... | 5,051 |
-95701177 - 71304327 - 23206488 =
-190211992 | 5,052 |
1120 / -598 =
-1.87 | 5,053 |
96647819 divided by 627
The aim is to understand the frequency of 627 in 96647819.
On to step 1:
627 goes into 9 0 times with a remainder of 9.
Use 0 as the next digit of our solution.
Result so far: 0.0
The remainder is 9 after subtracting 0 from 9.
Include the next digit (6) from the dividend after 9, then repeat:... | 5,054 |
107.52 ** 3.5 =
12888797.33914649 | 5,055 |
1555 * 1234 =
1918870 | 5,056 |
-51400022 + 80510551 + -25785855 =
3324674 | 5,057 |
1591 * 2 =
3182 | 5,058 |
Let's divide 22969839 by 365
We're looking to find how many times 365 goes into 22969839.
Moving on to step 1:
365 can be fit into 2 0 times, resulting in a remainder of 2.
Put 0 as the next digit of the answer.
Result so far: 0.0
If we take 0 away from 2, we end up with 2.
Include the next digit (2) from the dividen... | 5,059 |
934 + 3287 =
4221 | 5,060 |
53640170 + -1318882 / 24 =
53585216.583333336 | 5,061 |
-357 - 977 = ?
-357 - 977 = -1334 | 5,062 |
No problem, we've got 6165 and 1373 to multiply
6165 × 1373 = 1373 × (6165)
+ 1373 × 5 that equals 6865
+ 1373 × 60 giving us 82380
+ 1373 × 100 yielding 137300
+ 1373 × 6000 yielding 8238000
= 8464545
| 5,063 |
2050 - 1817 =
233 | 5,064 |
Sure thing, let's get straight to it. We start with 908 and we're going to multiply it by 156, which means adding 908 to itself 156 times.
Step 1: 0 + 908 = 908
Step 2: 908 + 908 = 1816
Step 3: 1816 + 908 = 2724
Step 4: 2724 + 908 = 3632
Step 5: 3632 + 908 = 4540
Step 6: 4540 + 908 = 5448
Step 7: 5448 + 908 = 6356
Step... | 5,065 |
-7878839 - 65857857 - -76501174 =
2764478 | 5,066 |
Alright, let's work through 83997588 times 79582878 step by step
83997588 × 79582878 = 79582878 × (83997588)
+ 79582878 × 8 that results in 636663024
+ 79582878 × 80 giving us 6366630240
+ 79582878 × 500 what gives us 39791439000
+ 79582878 × 7000 producing 557080146000
+ 79582878 × 90000 resulting in 7162459020000
+ 7... | 5,067 |
1558 - 3291 =
-1733 | 5,068 |
Let's get this math done. We have 249603 and 40193, and we're going to subtract the second number from the first.
Step 1: We'll start by subtracting the digit 3 and the borrow 0 from 3 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 0 in ... | 5,069 |
Let's get this math done. We have 964 and we're going to multiply it by 405. This is the same as taking 964 and adding it to itself 405 times.
Step 1: 0 + 964 = 964
Step 2: 964 + 964 = 1928
Step 3: 1928 + 964 = 2892
Step 4: 2892 + 964 = 3856
Step 5: 3856 + 964 = 4820
Step 6: 4820 + 964 = 5784
Step 7: 5784 + 964 = 6748
... | 5,070 |
33250 ÷ 4 = 8312 R2
No problem, we've got 33250 and 4 for the division.
Step 1:
4 goes into 3 0 times with a remainder of 3.
Write down 0 as next digit of of the result.
Result so far: 0
Subtract 0 from 3 to get 3.
Bring next digit (3) of the dividend behind the 3 and repeat the process: 33 / 4
Step 2:
4 goes into 3... | 5,071 |
3319 - 2038 =
1281 | 5,072 |
-9148 + 9003 = ?
-9148 + 9003 = -145 | 5,073 |
-46410897 + 88901026 / -10 =
-55300999.6 | 5,074 |
-76650866 + 20905007 * -3798 =
-79473867452 | 5,075 |
We divide 243770 by 31
The aim is to understand the frequency of 31 in 243770.
Going ahead to step 1:
31 can be fit into 2 0 times, resulting in a remainder of 2.
The next digit of our result is 0.
Result so far: 0.0
If we subtract 0 from 2, we get 2.
Append the next digit (4) from the dividend to 2 and continue with... | 5,076 |
436.09 ** 0.1 =
1.8363591056887125 | 5,077 |
1779 + 3221 =
5000 | 5,078 |
We divide 46793 by 13
We want to figure out the number of times 46793 can be divided by 13.
On to step 1:
13 can be fit into 4 0 times, resulting in a remainder of 4.
Record the quotient 0 as the next digit in the result.
Result so far: 0.0
Subtract 0 from 4 to get 4.
Take the next digit (6) from the dividend and app... | 5,079 |
OK, let's do this. We've got 9866 and 944 and we're adding them all together.
Step 1: We'll start by adding the digits 6 & 4 in column 1 and get 10.
We'll write down the last digit 0 and carry the 1 to the next column.
Step 2: We'll start by adding the digits 6 & 4 in column 2 and get 11.
We'll write down the last di... | 5,080 |
14444219 + -67862429 + -86836585 =
-140254795 | 5,081 |
-245 - -613 = ?
-245 - -613 = 368 | 5,082 |
3328 + 1953 =
5281 | 5,083 |
2869 + 1890 =
4759 | 5,084 |
490.93 ** 1.0 =
490.93 | 5,085 |
Let's roll up our sleeves and solve this. We have 28 and we're going to multiply it by 144, essentially adding 28 to itself 144 times.
Step 1: 0 + 28 = 28
Step 2: 28 + 28 = 56
Step 3: 56 + 28 = 84
Step 4: 84 + 28 = 112
Step 5: 112 + 28 = 140
Step 6: 140 + 28 = 168
Step 7: 168 + 28 = 196
Step 8: 196 + 28 = 224
Step 9: 2... | 5,086 |
Ready to do some math? We're starting with 8530430260 and 365558925 and adding them up.
Step 1: We'll start by adding the digits 0 & 5 in column 1 and get 5.
Step 2: We'll start by adding the digits 6 & 2 in column 2 and get 8.
Step 3: We'll start by adding the digits 2 & 9 in column 3 and get 11.
We'll write down t... | 5,087 |
90287 ÷ 9 = 10031 R8
Sure thing! Let's divide 90287 by 9 together.
Step 1:
9 goes into 9 1 times with a remainder of 0.
Write down 1 as next digit of of the result.
Result so far: 1
Subtract 9 from 9 to get 0.
Bring next digit (0) of the dividend behind the 0 and repeat the process: 0 / 9
Step 2:
9 goes into 0 0 tim... | 5,088 |
Sure thing! We've got 188870 and 87772, and we're going to subtract the second number from the first.
Step 1: We'll start by subtracting the digit 2 and the borrow 0 from 0 in column 1 and get -2.
We add -2 to 10 and get 8 as the first digit of the result.
Step 2: We'll start by subtracting the digit 7 and the borrow... | 5,089 |
Sure thing! Let's multiply 883 and 2428 together
883 × 2428 = 2428 × (883)
+ 2428 × 3 that results in 7284
+ 2428 × 80 that equals 194240
+ 2428 × 800 producing 1942400
= 2143924
| 5,090 |
2793 - 2996 =
-203 | 5,091 |
20421199 + -5789888 - -21724616 =
36355927 | 5,092 |
-46934104 - -99663327 - 87668682 =
-34939459 | 5,093 |
Let's get this math done. We have 404857 and 21483, and we're going to subtract the second number from the first.
Step 1: We'll start by subtracting the digit 3 and the borrow 0 from 7 in column 1 and get 4.
4 is the first digit of our result.
Step 2: We'll start by subtracting the digit 8 and the borrow 0 from 5 in ... | 5,094 |
20970 ÷ 9 = 2330 R0
Sure thing! Let's divide 20970 by 9 together.
Step 1:
9 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 (0) of the dividend behind the 2 and repeat the process: 20 / 9
Step 2:
9 goes into 20 2 ti... | 5,095 |
347.39 ** 2.75 =
9710634.540996466 | 5,096 |
80173 ÷ 5 = 16034 R3
Sure thing! Let's divide 80173 by 5 together.
Step 1:
5 goes into 8 1 times with a remainder of 3.
Write down 1 as next digit of of the result.
Result so far: 1
Subtract 5 from 8 to get 3.
Bring next digit (0) of the dividend behind the 3 and repeat the process: 30 / 5
Step 2:
5 goes into 30 6 t... | 5,097 |
57070289 + -3273156 / -8 =
57479433.5 | 5,098 |
2160 * 2424 =
5235840 | 5,099 |
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