The 2nd term of an arithmetic sequence is 14 and the 8th term is 44. What is the explicit formula for $a_n$?

In an arithmetic sequence, $a_6=-18$ and the common difference is -8. What is $a_{20}$?

The 4th term of an arithmetic sequence is 26 and the 6th term is 40. What is the explicit formula for $a_n$?

A sequence has the explicit formula $a_n=-6+4(n-1)$. Which term of this sequence has the value 46?

In an arithmetic sequence, $a_7=11$ and the common difference is -6. What is $a_{22}$?

A sequence has the explicit formula $a_n=17+3(n-1)$. Which term of this sequence has the value 107?

A sequence has the explicit formula $a_n=-4+8(n-1)$. Which term of this sequence has the value 124?

An arithmetic sequence is defined by $a_1=11$ and $a_n=a_{n-1}+8$. What is its explicit formula?

An arithmetic sequence is defined by $a_1=11$ and $a_n=a_{n-1}-3$. What is its explicit formula?

A sequence has the explicit formula $a_n=14+7(n-1)$. Which term of this sequence has the value 126?

To find the 11th term of the arithmetic sequence with $a_1=9$ and common difference 7, a student computes 9 + 7(11) and reports 86. What is the correct 11th term?

An arithmetic sequence is defined by $a_1=-4$ and $a_n=a_{n-1}+3$. What is its explicit formula?

A sequence has the explicit formula $a_n=-9+8(n-1)$. Which term of this sequence has the value 151?

An arithmetic sequence is defined by $a_1=3$ and $a_n=a_{n-1}-5$. What is its explicit formula?

In an arithmetic sequence, $a_5=17$ and the common difference is 5. What is $a_{20}$?

The 2nd term of an arithmetic sequence is 14 and the 6th term is 2. What is the explicit formula for $a_n$?

In an arithmetic sequence, $a_4=34$ and the common difference is 3. What is $a_{18}$?

To find the 12th term of the arithmetic sequence with $a_1=13$ and common difference 5, a student computes 13 + 5(12) and reports 73. What is the correct 12th term?

An arithmetic sequence is defined by $a_1=-4$ and $a_n=a_{n-1}+7$. What is its explicit formula?

A sequence has the explicit formula $a_n=-6+6(n-1)$. Which term of this sequence has the value 156?

A sequence has the explicit formula $a_n=5+4(n-1)$. Which term of this sequence has the value 93?

The 2nd term of an arithmetic sequence is 23 and the 6th term is 47. What is the explicit formula for $a_n$?

The 3rd term of an arithmetic sequence is 12 and the 6th term is 36. What is the explicit formula for $a_n$?

In an arithmetic sequence, $a_7=17$ and the common difference is 6. What is $a_{25}$?

To find the 12th term of the arithmetic sequence with $a_1=4$ and common difference 4, a student computes 4 + 4(12) and reports 52. What is the correct 12th term?

An arithmetic sequence is defined by $a_1=7$ and $a_n=a_{n-1}-5$. What is its explicit formula?

The 2nd term of an arithmetic sequence is 8 and the 9th term is -34. What is the explicit formula for $a_n$?

The 3rd term of an arithmetic sequence is 23 and the 9th term is 65. What is the explicit formula for $a_n$?

An arithmetic sequence is defined by $a_1=-6$ and $a_n=a_{n-1}+7$. What is its explicit formula?

The 3rd term of an arithmetic sequence is 6 and the 8th term is 36. What is the explicit formula for $a_n$?

A sequence has the explicit formula $a_n=9+6(n-1)$. Which term of this sequence has the value 159?

The 3rd term of an arithmetic sequence is -1 and the 7th term is -25. What is the explicit formula for $a_n$?

In an arithmetic sequence, $a_7=-18$ and the common difference is 3. What is $a_{22}$?

To find the 11th term of the arithmetic sequence with $a_1=6$ and common difference 5, a student computes 6 + 5(11) and reports 61. What is the correct 11th term?

In an arithmetic sequence, $a_6=-18$ and the common difference is -5. What is $a_{25}$?

In an arithmetic sequence, $a_7=-12$ and the common difference is 4. What is $a_{25}$?

To find the 14th term of the arithmetic sequence with $a_1=4$ and common difference 7, a student computes 4 + 7(14) and reports 102. What is the correct 14th term?

The 4th term of an arithmetic sequence is 33 and the 9th term is 73. What is the explicit formula for $a_n$?

To find the 14th term of the arithmetic sequence with $a_1=13$ and common difference 7, a student computes 13 + 7(14) and reports 111. What is the correct 14th term?

An arithmetic sequence is defined by $a_1=-2$ and $a_n=a_{n-1}+4$. What is its explicit formula?