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Map Grade 7 Practice Test

Ultimate Grade 7 MAP Practice Test: Extreme Math Challenge!

Ultimate Grade 7 MAP Practice Test: Extreme Math Challenge!

Welcome! Prepare for the Grade 7 MAP Math Test with our toughest practice questions and expert tips. This page is designed to boost your confidence and help you master advanced math skills.

Why Choose This Practice?

  • 100 original, MAP-aligned questions with instant feedback
  • All major domains covered: fractions and decimals, geometry, algebra, statistics, and more
  • Free access, no sign-up required
  • Expert tips and explanations for every question
  • Trusted by students, parents, and teachers

What Is the Grade 7 MAP Math Test?

  • Challenge tiers: Core (RIT 250–270), Stretch (RIT 270–290), Ultra (RIT 290+).
  • Skills covered: multistep percent and proportional reasoning, rational operations with complex fractions and exponents, multi-step equations/inequalities and linear models, circles and composite solids with nets and scale, compound/conditional probability and sampling.

Why Practice Matters

Practicing advanced math problems helps you learn new strategies and strengthens your understanding. It also makes you more comfortable with challenging test formats. For more details, see our Math Cheat Sheet.

How to Use This Practice

  • Read each question carefully.
  • Show your work step by step.
  • Review your answers before submitting.
  • Use transition words to connect your thoughts.
  • Check out our Math Cheat Sheet for quick help.

Ratios & Proportional Relationships (RP)

Core (RIT 250–270)

Q1. In a proportional table, x: 3, 7.5, 12 and y: 8.4, 21, 33.6. The constant k = y/x is
  • 2.7
  • 2.8
  • 3.0
  • 3.2
RP250–270
Q2. A car goes 156 miles in 2.6 hours. Speed is
  • 58 mph
  • 60 mph
  • 62 mph
  • 65 mph
RP250–270
Q3. 35% of 260 equals
  • 84
  • 90
  • 91
  • 94
RP250–270
Q4. A scale drawing uses 1 cm : 4 m. A segment of 7.5 cm represents
  • 15 m
  • 20 m
  • 30 m
  • 40 m
RP250–270
Q5. After a 12% discount, a jacket costs $88. Original price was
  • $98
  • $100
  • $102
  • $110
RP250–270
Q6. A recipe uses sugar:flour = 3:7. If 2.1 kg sugar is used, flour needed is
  • 4.2 kg
  • 4.9 kg
  • 5.6 kg
  • 6.3 kg
RP250–270

Stretch (RIT 270–290)

Q7. If y = 2.4x, then for x = 7.5, y =
  • 16.8
  • 17.5
  • 18.0
  • 18.6
RP270–290
Q8. The bill is $48. Tip is 18%. Total is
  • $55.44
  • $56.64
  • $56.80
  • $57.24
RP270–290
Q9. From 64 to 80 is a percent increase of
  • 20%
  • 22.5%
  • 25%
  • 30%
RP270–290
Q10. A $100 item is discounted 20%, then increased by 15%. Final price is
  • $92
  • $94
  • $95
  • $96
RP270–290
Q11. Simple interest on $240 at 6% annual rate for 4 years is
  • $43.20
  • $51.20
  • $57.60
  • $60.00
RP270–290
Q12. In y = kx, if (x, y) = (12, 30), then k =
  • 0.4
  • 2
  • 2.5
  • 3
RP270–290

Ultra (RIT 290+)

Q13. The unit price is better for which: 18 oz for $5.04 or 24 oz for $6.00?
  • 18 oz for $5.04
  • 24 oz for $6.00
  • Same
  • Cannot tell
RP290+
Q14. A measurement is 19 cm; actual is 20 cm. Percent error is
  • 4%
  • 5%
  • 10%
  • 20%
RP290+
Q15. 5 notebooks cost $11.75. Cost of 17 notebooks is
  • $38.95
  • $39.95
  • $40.00
  • $41.65
RP290+
Q16. A mixture is 30% juice. How much pure juice to add to 800 mL to make it 40%?
  • 80 mL
  • 120 mL
  • 133 mL
  • 200 mL
RP290+
Q17. A store marks up $32 by 35% then applies a 10% coupon to the marked price. Final price is
  • $38.88
  • $39.50
  • $40.32
  • $41.04
RP290+
Q18. If y varies inversely with x and y = 6 when x = 4, then when x = 12, y =
  • 1
  • 1.5
  • 2
  • 3
RP290+
Q19. Red:blue = 4:11. If there are 300 in total, blue =
  • 176
  • 220
  • 240
  • 264
RP290+
Q20. Successive changes: +25% then −20%. Net percent change is
  • 0%
  • 2%
  • 4%
  • 5%
RP290+

The Number System (NS)

Core (RIT 250–270)

Q21. 0.36 ÷ 0.09 =
  • 3
  • 4
  • 5
  • 6
NS250–270
Q22. 7/8 − 5/12 =
  • 1/6
  • 5/24
  • 11/24
  • 13/24
NS250–270
Q23. (−2)^3 + 5(−1) =
  • −13
  • −7
  • −3
  • 3
NS250–270
Q24. |−8| − |−3| =
  • −11
  • −5
  • 5
  • 11
NS250–270
Q25. 2/3 ÷ 5/6 =
  • 2/5
  • 4/5
  • 5/4
  • 6/5
NS250–270
Q26. 0.27 as a fraction in simplest form is
  • 27/100
  • 3/10
  • 27/90
  • 9/40
NS250–270

Stretch (RIT 270–290)

Q27. (−3)^4 × (−3) =
  • −81
  • −27
  • 27
  • 81
NS270–290
Q28. 5/12 + 7/18 =
  • 2/3
  • 29/36
  • 31/36
  • 5/6
NS270–290
Q29. √65 is between
  • 7 and 8
  • 8 and 9
  • 9 and 10
  • 10 and 11
NS270–290
Q30. (1.2 × 10^3) × (3 × 10^−2) =
  • 3.6 × 10^1
  • 3.6 × 10^2
  • 3.6 × 10^3
  • 3.6 × 10^4
NS270–290
Q31. 0.4 repeating (0.444…) equals
  • 2/5
  • 4/9
  • 1/3
  • 5/9
NS270–290
Q32. |−5 + 2| + |−3| =
  • 0
  • 2
  • 5
  • 6
NS270–290

Ultra (RIT 290+)

Q33. (−1.5)^2 − (−2)^3 =
  • −4.25
  • 3.75
  • 6.25
  • 8.25
NS290+
Q34. 3/5 ÷ 7/10 =
  • 3/7
  • 6/7
  • 7/6
  • 10/21
NS290+
Q35. Evaluate: 2(−3)^2 − 4(−3) + 1
  • 1
  • 13
  • 25
  • 37
NS290+
Q36. Which is greater: −0.7 or −3/5?
  • −0.7
  • −3/5
  • Equal
  • Cannot tell
NS290+
Q37. 1 3/4 × 2 2/5 =
  • 3 1/2
  • 4 1/5
  • 4 1/5
  • 4 3/20
NS290+
Q38. (−2)^0 + 5^0 equals
  • 0
  • 1
  • 2
  • Undefined
NS290+
Q39. 1.2 × (−0.5) − 0.8 × (−0.5) =
  • −1.0
  • −0.2
  • 0
  • 0.2
NS290+
Q40. 3^(−2) equals
  • −9
  • −1/9
  • 1/9
  • 9
NS290+

Expressions & Equations (EE)

Core (RIT 250–270)

Q41. Solve: 4x − 7 = 21
  • 5
  • 6
  • 7
  • 8
EE250–270
Q42. Evaluate: 3(2 + 5) − 4
  • 13
  • 17
  • 19
  • 21
EE250–270
Q43. If x = 2 and y = 3, 2x^2 + y equals
  • 7
  • 9
  • 11
  • 13
EE250–270
Q44. Solve: x/6 = 8/3
  • 12
  • 14
  • 16
  • 18
EE250–270
Q45. Which value satisfies x/3 > 4?
  • 9
  • 12
  • 13
  • 6
EE250–270
Q46. 18 − 2(5 + 1) =
  • 6
  • 8
  • 10
  • 12
EE250–270

Stretch (RIT 270–290)

Q47. Solve: 4x − 3(x − 2) = 19
  • 3
  • 5
  • 7
  • 13
EE270–290
Q48. Solve: 7 − (2x − 3) = 12
  • −2
  • −1
  • 1
  • 2
EE270–290
Q49. If y = 2x + 1, then for x = −3, y =
  • −7
  • −5
  • −3
  • 5
EE270–290
Q50. Solve: x/3 + x/2 = 10
  • 10
  • 12
  • 15
  • 20
EE270–290
Q51. Slope between (−1, 2) and (5, 14) is
  • 2
  • 2.5
  • 3
  • 12
EE270–290
Q52. Evaluate 2(3x − 4) − (x + 5) when x = 3
  • −2
  • 0
  • 2
  • 4
EE270–290

Ultra (RIT 290+)

Q53. Solve: 5 − 2(3x − 4) = 19
  • −2
  • −1
  • 1
  • 2
EE290+
Q54. If f(x) = 2x^2 − x, then f(−3) =
  • 15
  • 19
  • 21
  • 27
EE290+
Q55. Solve the inequality: 3(x − 2) ≤ 2x + 7
  • x ≤ 11
  • x ≥ 11
  • x ≤ 13
  • x ≥ 13
EE290+
Q56. Solve: (x − 1)/5 = (2x + 3)/10
  • x = −5
  • x = 5
  • Infinitely many solutions
  • No solution
EE290+
Q57. Simplify: (3^2)(3^4) ÷ 3^3
  • 9
  • 27
  • 81
  • 243
EE290+
Q58. Solve: (2/3)x − 4 = 5
  • 9
  • 12
  • 13.5
  • 27
EE290+
Q59. The y-intercept of y = −3x + 7 is
  • −7
  • −3
  • 0
  • 7
EE290+
Q60. If 2x − y = 7 and x + y = 5, then x =
  • 1
  • 2
  • 3
  • 4
EE290+

Geometry (G)

Core (RIT 250–270)

Q61. Circumference of a circle with radius 7 (π ≈ 3.14) is
  • 21.98
  • 43.96
  • 153.86
  • 49.00
G250–270
Q62. Area of a circle with diameter 10 (π ≈ 3.14) is
  • 31.4
  • 62.8
  • 78.5
  • 157.0
G250–270
Q63. The complement of 62° is
  • 18°
  • 28°
  • 118°
  • 128°
G250–270
Q64. With parallel lines, angle x is alternate interior to 115°. Then x =
  • 65°
  • 70°
  • 90°
  • 115°
G250–270
Q65. Scale 1 in : 6 ft. A drawing length of 3.5 in represents
  • 18 ft
  • 20 ft
  • 21 ft
  • 24 ft
G250–270
Q66. A right triangle has legs 6 and 8. Its perimeter (with hypotenuse) is
  • 18
  • 20
  • 24
  • 28
G250–270

Stretch (RIT 270–290)

Q67. Surface area of a cube with side 3 is
  • 27
  • 36
  • 45
  • 54
G270–290
Q68. Area of a 12 × 5 rectangle with a semicircle of radius 5 attached on one side (π ≈ 3.14) is about
  • 85.0
  • 94.2
  • 99.3
  • 110.0
G270–290
Q69. Similar triangles have corresponding sides 6→8 and 9→x. Then x =
  • 10
  • 12
  • 14
  • 16
G270–290
Q70. Distance between (−2, 5) and (3, −1) is approximately
  • 6.4
  • 7.8
  • 8.6
  • 9.2
G270–290
Q71. Area of a ring (annulus) with outer radius 6 and inner radius 4 (π ≈ 3.14) is about
  • 31.4
  • 50.3
  • 62.8
  • 78.5
G270–290
Q72. Surface area of a 2 × 3 × 4 rectangular prism is
  • 48
  • 52
  • 56
  • 60
G270–290

Ultra (RIT 290+)

Q73. Arc length of a 60° sector in a circle of radius 12 (π ≈ 3.14) is about
  • 6.28
  • 12.57
  • 18.85
  • 25.13
G290+
Q74. Two complementary angles measure (x + 20)° and (2x + 10)°. The larger angle is
  • 40°
  • 45°
  • 50°
  • 60°
G290+
Q75. A dilation centered at the origin with scale factor 1.5 sends (−4, 2) to
  • (−6, 3)
  • (−5, 2.5)
  • (−3, 1)
  • (6, −3)
G290+
Q76. If a circle has circumference 31.4, then its radius (π ≈ 3.14) is
  • 4
  • 5
  • 6
  • 10
G290+
Q77. A triangle’s side lengths are scaled by a factor of 3. Its area is multiplied by
  • 3
  • 6
  • 8
  • 9
G290+
Q78. A right triangle has a leg of 9 and hypotenuse of 15. The other leg is
  • 10
  • 11
  • 12
  • 13
G290+
Q79. Volume of a cylinder radius 3, height 8 (π ≈ 3.14) is about
  • 75.4
  • 113.0
  • 226.1
  • 452.2
G290+
Q80. Surface area of a cylinder radius 4, height 10 (π ≈ 3.14) is about
  • 175.8
  • 201.1
  • 351.7
  • 402.1
G290+

Statistics & Probability (SP)

Core (RIT 250–270)

Q81. A bag has 4 red and 6 blue marbles. P(red) =
  • 1/5
  • 2/5
  • 1/2
  • 3/5
SP250–270
Q82. How many outcomes are in the sample space for flipping 3 coins?
  • 6
  • 8
  • 9
  • 12
SP250–270
Q83. P(roll > 4) on a fair die equals
  • 1/6
  • 1/3
  • 1/2
  • 2/3
SP250–270
Q84. Mean of 5, 7, 9 is
  • 6
  • 7
  • 8
  • 9
SP250–270
Q85. Relative frequency of success is 18 out of 60. As a percent it is
  • 25%
  • 30%
  • 35%
  • 40%
SP250–270
Q86. Median of 2, 3, 5, 8, 11, 12 is
  • 5
  • 6
  • 6.5
  • 7
SP250–270

Stretch (RIT 270–290)

Q87. In 100 spins, red appears 28 times. An estimate of P(red) is
  • 0.18
  • 0.25
  • 0.28
  • 0.38
SP270–290
Q88. If P(A) = 0.37, then P(not A) =
  • 0.37
  • 0.47
  • 0.57
  • 0.63
SP270–290
Q89. For independent events with P(A) = 0.4 and P(B) = 0.5, P(A and B) =
  • 0.10
  • 0.20
  • 0.40
  • 0.90
SP270–290
Q90. Which is a simple random sample?
  • Survey the math club
  • Ask every 10th student entering school
  • Ask only your friends
  • Ask morning students only
SP270–290
Q91. P(sum is even) when rolling two dice is
  • 1/3
  • 5/12
  • 1/2
  • 2/3
SP270–290
Q92. Toss two fair coins. P(at least one head) is
  • 1/2
  • 3/4
  • 1/4
  • 2/3
SP270–290

Ultra (RIT 290+)

Q93. Without replacement from 5 red and 3 blue, P(two red in a row) =
  • 5/28
  • 5/21
  • 5/14
  • 3/7
SP290+
Q94. Number of outcomes choosing an ordered pair from {A, B, C} × {1, 2, 3, 4} is
  • 7
  • 12
  • 24
  • 36
SP290+
Q95. The mean of 5 numbers is 10. If one value increases by 3, the new mean is
  • 10.3
  • 10.6
  • 11
  • 13
SP290+
Q96. For data 4, 8, 8, 10, 12, the IQR is
  • 3
  • 4
  • 5
  • 6
SP290+
Q97. From a bag with 4 red and 6 blue, P(second red | first blue) =
  • 2/5
  • 4/9
  • 1/2
  • 5/9
SP290+
Q98. A class has 12 girls and 18 boys. Two students are chosen without replacement. P(both girls) =
  • 2/15
  • 22/145
  • 11/145
  • 66/145
SP290+
Q99. The probability of a complement is 0.18. The event’s probability is
  • 0.18
  • 0.32
  • 0.72
  • 0.82
SP290+
Q100. Drawing a number 1–20, the probability it is prime is
  • 1/5
  • 2/5
  • 3/10
  • 1/2
SP290+

Frequently Asked Questions

How can I prepare for the Grade 7 MAP Math Test?

Practice regularly with sample questions, review explanations, and use math games to reinforce concepts.

Are these questions similar to the real MAP test?

These questions are aligned to common MAP skill areas but are original and not actual test items.

Where can I get more help?

Visit our Math Cheat Sheet or contact us for support.

Ready to improve your score? Start practicing now!

Answer Key

1:B, 2:C, 3:C, 4:C, 5:D, 6:C, 7:D, 8:B, 9:C, 10:B, 11:C, 12:C, 13:A, 14:B, 15:D, 16:D, 17:A, 18:B, 19:D, 20:B, 21:D, 22:D, 23:B, 24:C, 25:B, 26:A, 27:A, 28:C, 29:B, 30:A, 31:B, 32:D, 33:D, 34:B, 35:C, 36:B, 37:D, 38:C, 39:D, 40:C, 41:C, 42:B, 43:C, 44:D, 45:C, 46:A, 47:C, 48:D, 49:B, 50:C, 51:A, 52:A, 53:D, 54:C, 55:A, 56:B, 57:B, 58:C, 59:D, 60:C, 61:B, 62:C, 63:B, 64:D, 65:C, 66:D, 67:B, 68:C, 69:B, 70:C, 71:B, 72:C, 73:C, 74:C, 75:A, 76:B, 77:D, 78:C, 79:C, 80:D, 81:B, 82:B, 83:C, 84:C, 85:B, 86:C, 87:C, 88:D, 89:B, 90:B, 91:C, 92:B, 93:B, 94:C, 95:A, 96:B, 97:B, 98:B, 99:D, 100:B

Note: Created for practice and instruction. Aligns to common MAP skill areas but is not affiliated with or endorsed by NWEA.