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Lesson Worksheet: Quadratic Sequences Mathematics
In this worksheet, we will practice finding the general formula for the nth term of a quadratic sequence.
Write down the next two terms in the following quadratic sequence: .
The term of a quadratic sequence is . Find the order of the term that has a value of 183.
Work out the formula for the term of the following quadratic sequence: .
Which of the following is a quadratic sequence?
Find the number of terms in the quadratic sequence .
What is the type of sequence that has constant second differences?
- AHarmonic sequence
- BArithmetic sequence
- CCubic sequence
- DQuadratic sequence
- EGeometric sequence
What is the second difference of the quadratic sequence , where and are constants?
If the difference between each term of a sequence increases or decreases at a constant rate, what is the type of this sequence?
- ACubic sequence
- BHarmonic sequence
- CGeometric sequence
- DArithmetic sequence
- EQuadratic sequence
If the first and second terms of a quadratic sequence are 3 and 20 and its second difference is 4, find its general term.
Does 100 belong to the quadratic sequence whose term is ?