Since t7 – t5 = 12, we have 2d = 12, giving d = 6. With third term a + 2d = 16, substituting d gives a = 4. The required AP is 4, 10, 16, 22, ….
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Virat
Asked: In: Class 9 Maths
Given a + 10d = 38 and a + 15d = 73, subtracting gives 5d = 35, so d = 7 and a = -32. Using tn = a + (n – 1)d, the 31st term is -32 + 30 ...
31st term of an ap whose 11th term is 38 and 16th term is 73cbse half yearly exam question paper downloadcbse internal assessmentcbse noteshalf yearly exam question paper – class 9 math exploring sequences and progressionsimportant questions predicting what comes next: exploring sequences and progressions
Virat
Asked: In: Class 9 Maths
The bounce heights form a GP with first term 48 metres and common ratio 0.6. Therefore, the fifth bounce height is 48 multiplied by 0.6 raised to 4, which equals 6.2208 metres. Hence, the required height is 6.2208 metres.
ball is dropped from a height of 80 metresbounces back to 60% of the heightcbse class 9 ganita manjari chapter 8 exercise 8.3 solutionsncert class 9 ganita manjari chapter 8 exercise 8.3 questions answersample question from class 9 chapter predicting what comes nexttotal vertical distance the ball has travelled
Virat
Asked: In: Class 9 Maths
The first term is 2 and the common ratio is 3. The explicit formula is tn equals 2 multiplied by 3 raised to n minus 1. Since 4374 equals 2 multiplied by 3 raised to 7, it is the eighth ...
Virat
Asked: In: Class 9 Maths
Starting with t1 equal to 2, the recursive rule gives the sequence 2, 4, 10, 28, 82, 244, 730. Therefore, 730 occurs at the seventh position. Hence, 730 is the seventh term of the sequence.