Example 3: continuing an **arithmetic sequence** with decimals.

An **arithmetic sequence** is a **sequence** where the difference between.

Given the following **sequence**: 6, 10, 14, 18,. f-3-**Worksheet** by Kuta Software LLC Answers to Practice Quiz - **Arithmetic** **and Geometric** **Sequences** 1) **Arithmetic** **2**) **Arithmetic** 3) **Geometric** 4) **Geometric** 5) 6) 7) 8).

They must then find a certain term in that series; for example, the 15th term, or 100th term etc.

This is similar to the linear functions that have the form y = mx + b.

The concept of how to use **arithmetic and**. a) What type of function is this? Why?? b) What is the Rate of Change? c) Write the equation of the function. An **arithmetic sequence** is one in which there is a common difference between consecutive terms.

**2** 5.

. Students will use **arithmetic and geometric sequences** and series to solve problems. 3 T k = k ____ k + **2** Calculating **arithmetic and geometric** means **Arithmetic** means **Geometric** means The formula: y = **2** can be used to calculate the **arithmetic** mean of the.

. Take two consecutive terms from the **sequence**.

Level 1.

**Question** 6 6.

Complete the table below and answer the following** questions. Introduction to arithmetic sequences. **

**Simplify your answers if appropriate. . **

**Let f (n) f (n) be the number of bears in the reserve in the n^\text {th} nth year since Zhang Lei started tracking it.****Find the eighth term of a geometric sequence for which 1=−3 and =−2. **

**Then we have, Recursive definition: an = ran − 1 with a0 = a. **

**. . . **

**Given the following sequence: 6, 10, 14, 18,. Find the sum 1 + 8 + 15 + 22 + 29 using the formula for an arithmetic series. _____ d) Find f(25). . V t 2AalQl7 1r Niugch It rs5 or9e Cs ke 7r 4v8eod Z. **

**Infinite geometric series. **

**BF. Problems with Solutions. **

**If it is, find the common difference. **

**Find the recursive and closed formula for the sequences below. **

**1) bn 8 2n 2) bn 10 2n 3) bn 10(2) n 4) bn 10(2) n 1 2 A sequence has the following terms: a1 4, a2 10, a3 25, a4 62. **

**The students must examine each set of numbers and decide if they are arithmetic or geometric. **

**. **

Geometric Sequences Questions,Geometric SequencesPracticeQuestions,Geometric Sequences Worksheet,Geometric SequencesGCSEQuestions,Geometric SequencesGCSE PracticeQuestions,.