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Dynamic tasks help students recognise number patterns, find missing terms, continue increasing and decreasing sequences, and understand input-output tables.
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Subtract each earlier term from the following term. A positive difference means adding that amount; a negative difference means subtracting its magnitude. Check the same operation against every neighbouring pair.
This is an increasing arithmetic sequence: every term increases by the same amount.
The result is the next term of the sequence.
Calculate the differences between neighbouring terms. Two different amounts are added alternately. Write their order and determine which of the two operations comes after the final displayed term.
Find the constant step from several consistent neighbouring terms. Rebuild the sequence from the first term using that step. Choose the displayed number that does not match the value required at its position.
Subtract each earlier term from the following term. A positive difference means adding that amount; a negative difference means subtracting its magnitude. Check the same operation against every neighbouring pair.
Find the constant difference between two known neighbouring terms. Add that difference to the term before the question mark and check against the term after it. If two steps separate the known terms, divide their difference by 2.
Subtract neighbouring terms to find the decrease at each step. Check that the decrease is constant throughout the sequence. Subtract this step from the last term.
This is an increasing arithmetic sequence: every term increases by the same amount.
The result is the next term of the sequence.
The x values increase by 1. The difference between neighbouring y values gives the multiplier. Find the rule y = multiplier × x + constant and check it with the known pairs. Apply the same rule to the next x to obtain the missing value.
Divide a term by the preceding term to find the constant multiplier. Check it with the other pairs. Multiply the final term by the same multiplier.
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A number sequence is an ordered list of terms. To continue a sequence, find a rule connecting consecutive terms. The rule may involve constant increase or decrease, multiplication, division or a repeating pattern of operations.
A missing term can sometimes be found more easily by working backwards with an inverse operation. Several rules may fit only a few numbers, so select the simplest rule that matches the complete sequence shown.
What are fractions and what are they used for?<br />Fractions are mathematical phenomena that represent a part of a whole. They consist of two numbers: the numerator (the number at the top) and the denominator (the number at the bottom), separated by a horizontal line. The numerator represents the part we are considering, and the denominator represents all the equal parts that make up the whole.
Learn which operation comes first, evaluate expressions with and without brackets, and check how brackets change the value of an expression.
In Roman numerals, the symbols represent the following values:<br /> I = 1, V = 5, X = 10, L = 50, C = 100, D = 500, M = 1000.<br /> These symbols are combined to represent different numbers.
An angle is a geometric figure formed by two rays or straight lines that share a common endpoint, called the vertex, but extend in different directions. Angles are typically measured in degrees (°), but they can also be expressed in other units such as radians or gradians. Angles can vary in size and shape depending on the degree of their opening and other geometric properties. For example, a right angle has an opening of 90 degrees, while a straight angle has an opening of 180 degrees. Angles are a fundamental concept used in mathematics and various other fields where geometry is applied.
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https://www.catestia.com/en/mathematics/5th-grade/number-sequences-and-patterns-test/40/