10 Most Common 5th Grade MEAP Math Questions
Preparing 5th-grade students for the 5th Grade MEAP Math test? Looking for a preview of the most common mathematics questions on the 5th Grade MEAP Math test? If so, then you are in the right place.
The mathematics section of the 5th Grade MEAP can be a challenging area for many test-takers, but with enough patience, it can be easy and even enjoyable!
Preparing for the 5th Grade MEAP Math test can be a nerve-wracking experience for many students. Learning more about what they’re going to see when they take the 5th Grade MEAP can help to reduce those pre-test jitters. Here’s a review of the 10 most common 5th Grade MEAP Math questions to help students know what to expect and what to practice most. Let your student try these 10 most common 5th Grade MEAP Math questions to hone her/his mathematical skills and to see if her/his math skills are up to date on what’s being asked on the exam or if they still need more practice.
Make sure to follow some of the related links at the bottom of this post to get a better idea of what kind of mathematics questions students need to practice.
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10 Sample 5th Grade MEAP Math Practice Questions
With what number must \(5.674321\) be multiplied to obtain the number \(56,743.21\)?
\(100\)
\(1000\)
\(10000\)
\(100000\)
Show answer and explanation
C
The question is that number \(56,743.21\) is how many times number \(5.674321\). The answer is \(10,000\).
Lily and Ella are in a pancake–eating contest. Lily can eat two pancakes per minute, while Ella can eat \(2\frac{1}{2}\) pancakes per minute. How many total pancakes can they eat in \(5\) minutes?
\(9.5\) Pancakes
\(29.5\) Pancakes
\(22.5\) Pancakes
\(11.5\) Pancakes
Show answer and explanation
C
Lily eats \(2\) pancakes in \(1\) minute ⇒ , Lily, eats \(2×5\) pancakes in \(5\) minutes.
Ella eats \(2\frac{1}{2}\) pancakes in \(1\) minute ⇒ Ella eats \(2\frac{1}{2}\) \(× 5\) pancakes in \(5\) minutes.
In total Lily and Ella eat \(10 + 12.5 \)pancakes in \(5\) minutes.
The distance between cities A and B is approximately \(2,600\) miles. If Alice drives an average of \(68\) miles per hour, how many hours will it take Alice to drive from city A to city B?
Approximately \(41\) Hours
Approximately \(38\) Hours
Approximately \(29\) Hours
Approximately \(27\) Hours
Show answer and explanation
B
Alice drives \(68\) miles in one hour. Therefore, she drives \(2600\) miles in about \((2600 ÷ 68) 38\) hours.
\(12\) yards \(4\) feet and \(2\) inches equal to how many inches?
\(96\)
\(432\)
\(482\)
\(578\)
Show answer and explanation
C
\(12\) yards \(= 12 × 36 = 432\) inches
\(4\) feet \(= 4 × 12 = 48\) inches
\(12\) yards \(4\) feet and 2 inches \(= 432\) inches \(+ 48\) inches \(+ 2\) inches\( = 482\) inches
Which expression has a value of \(– 8\)?
\(8 – (– 2) + (– 18)\)
\(2 + (– 3) × (– 2)\)
\(– 6 × (– 6) + (– 2) × (– 12)\)
\((– 2) × (– 7) + 4\)
Show answer and explanation
A
Simplify each option provided using the order of operations rules.
\(8 – (–2)+ (–18)=8+2-18=-8 \)
\( 2+(–3)×(–2)=2+6=8\)
\( –6×(–6)+ (–2)×(–12)=36+24=60\)
\( (–2)×(–7)+4=14+4=18\)
The drivers at G & G Trucking must report the mileage on their trucks each week. The mileage reading of Ed’s vehicle was \(40,907\) at the beginning of one week, and \(41,053\) at the end of the same week. What was the total number of miles driven by Ed that week?
\(46\) MILES
\(145\) MILES
\(146\) MILES
\(1046\) MILES
Show answer and explanation
C
To find the answer, subtract \(40,907\) from \(41,053\).
\(41,053-40,907=146 \space\) miles
Solve.
\( \frac{5}{8}× \frac{4}{5}\)
\(\frac{1}{2}\)
\(\frac{3}{2}\)
\(\frac{1}{3}\)
\(\frac{1}{4}\)
Show answer and explanation
A
\( \frac{5}{8}× \frac{4}{5}=\frac{5×4}{8×5}=\frac{20}{40}=\frac{1}{2}\)
A cereal box has a height of \(28\) centimeters. The area of the base is \(120\) centimeters. What is the volume of the cereal box? __________
Show answer and explanation
3360
Use the volume of a cube formula.
\( Volume= base × height ⇒ V= 120 × 28 ⇒ V=3,360\)
Nancy ordered \(18\) pizzas. Each pizza has \(8\) slices. How many slices of pizza did Nancy order?
\(124\)
\(144\)
\(156\)
\(180\)
Show answer and explanation
B
\(1\) pizza has \(8\) slices.
\(18\) pizzas contain \((18 × 8) 144\) slices.
The length of a rectangle is \(\frac{3}{4}\) of inches and the width of the rectangle is \(\frac{5}{6}\) of inches. What is the area of that rectangle?
\(\frac{1}{2}\)
\(\frac{5}{8}\)
\(\frac{20}{25}\)
\(\frac{5}{24}\)
Show answer and explanation
B
Use area of a rectangle formula.
\(Area= length × width ⇒ A=\frac{3}{4} × \frac{5}{6} ⇒ A=\frac{5}{8}\space inches\)
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