Practice Geometric sequences with authentic MYP MYP Extended Mathematics exam questions for both SL and HL students. This question bank mirrors Paper 1, 2, 3 structure, covering key topics like core principles, advanced applications, and practical problem-solving. Get instant solutions, detailed explanations, and build exam confidence with questions in the style of MYP examiners.
True or False: A sequence where every term is () is geometric with a common ratio .
For the geometric sequence , what is the smallest integer such that ?
In a geometric sequence, and . Find the value of the first term, .
Consider a geometric sequence where the first term is positive. The sequence satisfies the property that every term is strictly less than the term two places before it, such that:
Which of the following describes all possible values for the common ratio ?
If , , and are three consecutive terms of a geometric sequence with a common ratio , determine the value of .
A geometric sequence has a common ratio .
Which of the following describes the sequence of squares ?
A sequence is given by . What happens to the terms of the sequence as becomes very large?
A geometric sequence is defined by and , where . What are the possible values for the common ratio ?
A geometric sequence has . Each subsequent term is smaller than the previous term. The value of is ____.
A geometric sequence has a first term and a common ratio . Which of the following expressions correctly represents the term ?
Practice Geometric sequences with authentic MYP MYP Extended Mathematics exam questions for both SL and HL students. This question bank mirrors Paper 1, 2, 3 structure, covering key topics like core principles, advanced applications, and practical problem-solving. Get instant solutions, detailed explanations, and build exam confidence with questions in the style of MYP examiners.
True or False: A sequence where every term is () is geometric with a common ratio .
For the geometric sequence , what is the smallest integer such that ?
In a geometric sequence, and . Find the value of the first term, .
Consider a geometric sequence where the first term is positive. The sequence satisfies the property that every term is strictly less than the term two places before it, such that:
Which of the following describes all possible values for the common ratio ?
If , , and are three consecutive terms of a geometric sequence with a common ratio , determine the value of .
A geometric sequence has a common ratio .
Which of the following describes the sequence of squares ?
A sequence is given by . What happens to the terms of the sequence as becomes very large?
A geometric sequence is defined by and , where . What are the possible values for the common ratio ?
A geometric sequence has . Each subsequent term is smaller than the previous term. The value of is ____.
A geometric sequence has a first term and a common ratio . Which of the following expressions correctly represents the term ?