Math 2025 - Middle Grades Exam Review

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These flashcards cover various mathematical concepts and problem-solving techniques from the Math 2025 lecture notes.

Last updated 7:50 AM on 4/25/26
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50 Terms

1
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Greatest Consecutive Integers Problem

What is the greatest number of consecutive integers that has a sum of 60?

2
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Camera Timer Problem

At what time will both cameras capture the same picture for the second time?

3
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Rational Number Definition

Which of the following would NOT be considered a rational number?

4
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Seating Arrangement Problem

How many seats are in the 30th row if each row has two more seats than the previous one?

5
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Triangle Pattern Problem

How many small triangles will the 14th drawing have in the given pattern?

6
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Sum of Sequence Problem

What is the sum of the first ten numbers in a sequence with a first term of -14 and a common difference of eight?

7
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Student Enrollment Problem

How many students were enrolled at GCMS ten years ago if the current enrollment is 440, which is 20 more than twice the enrollment then?

8
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GCF Problem

If the GCF for x^3y^2 and x^2y is 63, which of the following could y equal?

9
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Hose Fill Time Problem

If Larry’s hose fills a pool in 12 hours and he buys a second hose that fills it in half the time, how long will it take to fill the pool with both hoses?

10
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Discount Price Problem

What was the original price of the book if Kendra bought it for $16.80 at a 30% discount?

11
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Window Proportion Problem

How wide is a building with a height of 76 feet if each window measures 4 feet in height and 3 feet in width?

12
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Distance Between Cities Problem

What is the distance between cities A (4, 5) and B (-3, -6) in kilometers?

13
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Triangle Angle Ratio Problem

What is the measure of the smallest angle in a triangle with angles in the ratio of 2:3:5?

14
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Speed Conversion Problem

Which of the following correctly converts 35 miles per hour to kilometers per minute?

15
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Baseball Field Problem

If the distance between bases is 90 feet, how many meters will a player have run when they hit a home run?

16
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Water Intake Problem

How many liters of water does an average woman need for 30 days if she requires 11.5 cups a day?

17
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Rectangular Prism Diagonal Problem

What is the length of the diagonal of a rectangular prism measuring 5 inches by 7 inches by 11 inches?

18
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Tangent Line Problem

What is the measure of angle AEC when line AE is tangent to circle C and the measure of arc AD is 50°?

19
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Trapezoid Median Problem

What is the length of the median in trapezoid ABCD if side BC measures 4x + 2 and AD measures x^2 + 3?

20
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Sphere Surface Area Problem

What is the radius of a sphere with a surface area of 864π square inches?

21
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Fencing Problem

What should be the dimensions of each section of a rectangular garden that uses 800 feet of fencing to maximize area?

22
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Rhombus Perimeter Problem

What is the perimeter of a rhombus with diagonals measuring 10 cm and 24 cm?

23
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Cylinder Volume Problem

What is the volume of a cylinder with a circumference of 44 units and a height three times its radius?

24
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Cone Radius Problem

What is the radius of a cone with a volume of 1764π cubic inches and a height of 27 inches?

25
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Cone-Cylinder Volume Relationship Problem

What is the relationship between the volume of a cone and a cylinder when both have the same diameter and height?

26
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Distance Problem with Two Points

How far would a bus travel directly back to the school if it goes 88 miles east and 33 miles south?

27
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Tower Cable Length Problem

How long is the cable needed to attach to the top of a 2080 feet radio tower 1000 feet away from its base?

28
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Triangle Similarity Statement Problem

Which similarity statement is used to prove triangles AED and CEB are similar given parallel sides AD and BC?

29
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Tire Longevity Probability Problem

What is the probability that tires will last for 75,000 miles given certain longevity statistics?

30
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Percentile Rank Problem

What was the percentile rank for Andrea based on the votes received in the student council presidential election?

31
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Data Set Statistical Values Problem

Match variance, standard deviation, and range with their correct values based on the given data set.

32
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License Plate Combinations Problem

How many variations are possible for vanity license plates consisting of two letters followed by four digits?

33
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Dice Probability Problem

What is the probability that the sum of two rolled dice is 5 or 7?

34
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Inequality Graph Problem

Which inequality corresponds to the graph displays?

35
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Inequality Solution Problem

Which inequality has Z ≥ 16/3 as a solution?

36
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Equation Solving Problem

What is the solution for x in the equation (x + 3)/2 = 4x/9?

37
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Circle Center Problem

What is the center of a circle given its equation?

38
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Expression Simplification Exclusion Problem

Which value should be excluded when simplifying the expression?

39
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Function Evaluation Problem

What is the value of the function f(x) = √(x^5) when x = 125?

40
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Direct Variation Problem

What is y when x varies directly as the square root of x?

41
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Linear Points Relationship Problem

What values of x and y make the points on a line true?

42
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Line X-Intercept Problem

What is the x-intercept for the line given by the equation?

43
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Line Slope Problem

What is the slope of the line passing through two specified points?

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Exponent Equation Problem

What is the value for x in the equation 3^2 = 4^x?

45
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Fraction Expression Problem

What value of y/z satisfies the equation xy/z = 73 if X is 49?

46
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Polynomial Expansion Problem

What is the coefficient of the fourth term in the expansion of (x + 4)^7?

47
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Quadratic Function X-Intercept Problem

What are the x-intercepts of the given quadratic function?

48
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Perfect Square Trinomial Problem

Which could be the other factor of a quadratic equation with one known factor?

49
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Graph Tensor Relationship Problem

Which equation represents the graph shown?

50
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Expression Simplification Denominator Problem

What is the resulting denominator when simplifying a given expression?