For all integers y > 1, (y)= 2y+(2y-1)+(2y-2)+...+1. What is the value of (3) x (2)? Where x is a multiplication operator?
(1) 116
(2) 210 (3) 263 (4)478
Answers
Answered by
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(3) x (2) = 210 if (y)= 2y+(2y-1)+(2y-2)+...+1
Step-by-step explanation:
(y)= 2y + (2y-1) + (2y-2) +.........................+ 1
this is an AP
with first Term a = 2y
Common difference d = - 1
n = number of terms
Last term = First term + (n-1)d
2y + (n-1)(-1) = 1
=> n-1 = 2y - 1
=> n = 2y
Sum = (2y)(2y + 1)/2 = y(2y+1)
(y) = y(2y+1)
=> (3) = 3* 7 = 21
(2) = 2 * 5 = 10
(3) x (2) = 21 * 10
=> (3) x (2) = 210
option 2 is correct
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