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7
Solve: 7x + 15 ≤ 8
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x ≤ -1
If each item costs 19 dollars and the total cost is 570, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
30
What is 50 × -60?
Multiply the numbers.
Multiply 50 by -60.
-3000
Solve: -7x + -16 < 117
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x < -19
If each item costs -1 dollars and the total cost is -5, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
5
Solve for x: -10x + 26 = 216
Solve the linear equation.
Subtract b from both sides, then divide by a.
-19
Solve for x: 6(x + 11) = 84
Solve a two-step equation.
Divide both sides by a, then subtract b.
3
What is 36 × -40?
Multiply the numbers.
Multiply 36 by -40.
-1440
What is 42 - 170?
Subtract the second number from the first.
Subtract 170 from 42.
-128
What is -5^0?
Evaluate the integer exponent.
Multiply -5 by itself 0 times (0th power = 1).
1
Solve for x: -5x + 3 = 78
Solve the linear equation.
Subtract b from both sides, then divide by a.
-15
What is -157 + 228?
Add the two numbers.
Add -157 and 228.
71
Solve: -3x + -19 > -67
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x > 16
If each item costs 9 dollars and the total cost is 9, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
1
Simplify 99/11
Reduce the fraction to simplest form.
Divide numerator and denominator by their GCD and normalize sign.
9
What is -257 + -55?
Add the two numbers.
Add -257 and -55.
-312
If each item costs 1 dollars and the total cost is 11, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
11
Solve: -3x + 6 ≥ 18
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x ≥ -4
Solve: 10x + -4 > -4
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x > 0
Solve for x: -7x + -1 = -43
Solve the linear equation.
Subtract b from both sides, then divide by a.
6
What is 41 × -32?
Multiply the numbers.
Multiply 41 by -32.
-1312
Simplify -60/12
Reduce the fraction to simplest form.
Divide numerator and denominator by their GCD and normalize sign.
-5
If each item costs 6 dollars and the total cost is 150, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
25
What is -30 ÷ 2?
Divide evenly.
Divide -30 by 2.
-15
Solve for x: 4(x + 5) = -4
Solve a two-step equation.
Divide both sides by a, then subtract b.
-6
Solve for x: 6(x + 1) = 96
Solve a two-step equation.
Divide both sides by a, then subtract b.
15
Solve for x: -4(x + -1) = -8
Solve a two-step equation.
Divide both sides by a, then subtract b.
3
If each item costs 4 dollars and the total cost is 28, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
7
Solve: 6x + -15 ≤ -27
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x ≤ -2
What is -323 ÷ 17?
Divide evenly.
Divide -323 by 17.
-19
Solve: -8x + 17 ≤ 41
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x ≤ -3
Solve for x: 9x + -26 = -152
Solve the linear equation.
Subtract b from both sides, then divide by a.
-14
What is -133 - 116?
Subtract the second number from the first.
Subtract 116 from -133.
-249
If each item costs 7 dollars and the total cost is 98, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
14
Solve for x: -7(x + 5) = -140
Solve a two-step equation.
Divide both sides by a, then subtract b.
15
What is 7^4?
Evaluate the integer exponent.
Multiply 7 by itself 4 times (0th power = 1).
2401
What is 6 × -53?
Multiply the numbers.
Multiply 6 by -53.
-318
Simplify 16/4
Reduce the fraction to simplest form.
Divide numerator and denominator by their GCD and normalize sign.
4
What is 7^3?
Evaluate the integer exponent.
Multiply 7 by itself 3 times (0th power = 1).
343
Solve for x: 9x + 22 = -59
Solve the linear equation.
Subtract b from both sides, then divide by a.
-9
What is -122 - 127?
Subtract the second number from the first.
Subtract 127 from -122.
-249
What is -31 + -27?
Add the two numbers.
Add -31 and -27.
-58
If each item costs -2 dollars and the total cost is -50, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
25
Solve for x: -8(x + -9) = 32
Solve a two-step equation.
Divide both sides by a, then subtract b.
5
What is -475 ÷ 25?
Divide evenly.
Divide -475 by 25.
-19
What is 60 + -52?
Add the two numbers.
Add 60 and -52.
8
What is -60 ÷ 4?
Divide evenly.
Divide -60 by 4.
-15
What is 40 × 8?
Multiply the numbers.
Multiply 40 by 8.
320
Solve for x: 8(x + 11) = 160
Solve a two-step equation.
Divide both sides by a, then subtract b.
9
What is -207 - -232?
Subtract the second number from the first.
Subtract -232 from -207.
25
Solve for x: -5(x + 13) = -100
Solve a two-step equation.
Divide both sides by a, then subtract b.
7
Simplify -8/2
Reduce the fraction to simplest form.
Divide numerator and denominator by their GCD and normalize sign.
-4
If each item costs 15 dollars and the total cost is -255, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
-17
What is -31 × -26?
Multiply the numbers.
Multiply -31 by -26.
806
What is 36 ÷ 9?
Divide evenly.
Divide 36 by 9.
4
Solve for x: -4(x + 13) = -52
Solve a two-step equation.
Divide both sides by a, then subtract b.
0
What is -6^1?
Evaluate the integer exponent.
Multiply -6 by itself 1 times (0th power = 1).
-6
What is 119 ÷ -7?
Divide evenly.
Divide 119 by -7.
-17
Solve: 4x + 6 < -70
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x < -19
Solve for x: 3(x + 1) = -3
Solve a two-step equation.
Divide both sides by a, then subtract b.
-2
What is -6^4?
Evaluate the integer exponent.
Multiply -6 by itself 4 times (0th power = 1).
1296
Simplify -48/12
Reduce the fraction to simplest form.
Divide numerator and denominator by their GCD and normalize sign.
-4
What is -4^2?
Evaluate the integer exponent.
Multiply -4 by itself 2 times (0th power = 1).
16
What is -111 + -59?
Add the two numbers.
Add -111 and -59.
-170
What is 146 + 115?
Add the two numbers.
Add 146 and 115.
261
If each item costs 9 dollars and the total cost is -9, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
-1
What is 8 ÷ 2?
Divide evenly.
Divide 8 by 2.
4
Solve for x: -7(x + -11) = 14
Solve a two-step equation.
Divide both sides by a, then subtract b.
9
Solve for x: -1x + -20 = -12
Solve the linear equation.
Subtract b from both sides, then divide by a.
-8
What is 54 × -50?
Multiply the numbers.
Multiply 54 by -50.
-2700
What is 252 ÷ 28?
Divide evenly.
Divide 252 by 28.
9
Simplify -104/13
Reduce the fraction to simplest form.
Divide numerator and denominator by their GCD and normalize sign.
-8
If each item costs 7 dollars and the total cost is 112, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
16
What is 165 + 26?
Add the two numbers.
Add 165 and 26.
191
What is -42 - -189?
Subtract the second number from the first.
Subtract -189 from -42.
147
What is -7^3?
Evaluate the integer exponent.
Multiply -7 by itself 3 times (0th power = 1).
-343
Solve for x: 6(x + -15) = -114
Solve a two-step equation.
Divide both sides by a, then subtract b.
-4
What is 1^0?
Evaluate the integer exponent.
Multiply 1 by itself 0 times (0th power = 1).
1
Simplify -100/10
Reduce the fraction to simplest form.
Divide numerator and denominator by their GCD and normalize sign.
-10
Solve: 4x + -2 ≤ -50
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x ≤ -12
What is 16 × -15?
Multiply the numbers.
Multiply 16 by -15.
-240
What is 2^0?
Evaluate the integer exponent.
Multiply 2 by itself 0 times (0th power = 1).
1
If each item costs -9 dollars and the total cost is -99, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
11
What is -12 × -18?
Multiply the numbers.
Multiply -12 by -18.
216
What is -23 × 32?
Multiply the numbers.
Multiply -23 by 32.
-736
If each item costs 16 dollars and the total cost is 256, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
16
What is -7^1?
Evaluate the integer exponent.
Multiply -7 by itself 1 times (0th power = 1).
-7
Solve: 2x + -19 < 19
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x < 19
If each item costs 10 dollars and the total cost is 230, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
23
Solve for x: 11x + 23 = 67
Solve the linear equation.
Subtract b from both sides, then divide by a.
4
If each item costs -4 dollars and the total cost is 60, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
-15
If each item costs -4 dollars and the total cost is 0, how many items were bought?
Solve using algebra.
Divide total cost by price per item.
0
What is -299 - 71?
Subtract the second number from the first.
Subtract 71 from -299.
-370
Solve for x: 2(x + 3) = -2
Solve a two-step equation.
Divide both sides by a, then subtract b.
-4
What is -34 × 46?
Multiply the numbers.
Multiply -34 by 46.
-1564
What is -11 × -56?
Multiply the numbers.
Multiply -11 by -56.
616
Solve: 1x + 11 ≥ -5
Solve the inequality.
Isolate x by subtracting b then dividing by a (flip sign if dividing by negative).
x ≥ -16
Solve for x: 3x + 6 = -48
Solve the linear equation.
Subtract b from both sides, then divide by a.
-18
What is -4^3?
Evaluate the integer exponent.
Multiply -4 by itself 3 times (0th power = 1).
-64
What is -189 ÷ -27?
Divide evenly.
Divide -189 by -27.
7
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Large-Scale Mathematic Reasoning-75000

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Contents

  • Addition
  • Subtraction
  • Multiplication
  • Division
  • Linear equations
  • Fractional equations
  • Two step equations
  • Algebra word problems Synthetic algebra-heavy math reasoning dataset.

Each row:

  • question
  • problem
  • how_to_solve
  • answer

Useage

Licensed under MIT Free to use for everyone ##Notes It is

  • Better to use smaller variants of this dataset for finetuning
  • Better to use very small variants of this dataset for evaluation
  • Better to use large variants of this dataset for pre-training
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