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Question find the rule than links the two arithmetic sequences J and K. Step 1 test if J and K are arithmetic sequences. J and K are arithmetic with common differences 2 and 3. Find values of first term, and common difference for J and K. Use rule Tn = a d (n-1) to get rules for sequences J and K. Eg JTn = Ja Jd (n-1) = 6 2 (n-1). KTn = Ka Kd (n-1) = 8 3 (n-1). Find Term zero for each where T 0. Jz = 6-2 = 4 Kz = 8 - 3 = 5. If arithmetic then divide by common difference. Therefore 3,4,5,6 - 2 = 1,2,3,4.

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Question find the rule than links the two arithmetic sequences J and K. Step 1 test if J and K are arithmetic sequences. J and K are arithmetic with common differences 2 and 3. Find values of first term, and common difference for J and K. Use rule Tn = a d (n-1) to get rules for sequences J and K. Eg JTn = Ja Jd (n-1) = 6 2 (n-1). KTn = Ka Kd (n-1) = 8 3 (n-1). Find Term zero for each where T 0. Jz = 6-2 = 4 Kz = 8 - 3 = 5. If arithmetic then divide by common difference. Therefore 3,4,5,6 - 2 = 1,2,3,4.
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Question find the rule than links the two arithmetic sequences J and K. Step 1 test if J and K are arithmetic sequences. J and K are arithmetic with common differences 2 and 3. Find values of first term, and common difference for J and K. Use rule Tn = a d (n-1) to get rules for sequences J and K. Eg JTn = Ja Jd (n-1) = 6 2 (n-1). KTn = Ka Kd (n-1) = 8 3 (n-1). Find Term zero for each where T 0. Jz = 6-2 = 4 Kz = 8 - 3 = 5. If arithmetic then divide by common difference. Therefore 3,4,5,6 - 2 = 1,2,3,4.

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Hello

Question find the rule than links the two arithmetic sequences J and K. Step 1 test if J and K are arithmetic sequences. J and K are arithmetic with common differences 2 and 3. Find values of first term, and common difference for J and K. Use rule Tn = a d (n-1) to get rules for sequences J and K. Eg JTn = Ja Jd (n-1) = 6 2 (n-1). KTn = Ka Kd (n-1) = 8 3 (n-1). Find Term zero for each where T 0. Jz = 6-2 = 4 Kz = 8 - 3 = 5. If arithmetic then divide by common difference. Therefore 3,4,5,6 - 2 = 1,2,3,4.

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