The following series are geometric series or a sum of two geometric series. Determine whether each series converges or not. For the series which converge, enter the sum of the series. For the series which diverges enter "DIV" (without quotes). (a) ∑n=1[infinity]6n5n= DIV , (b) ∑n=2[infinity]13n= 1/6 , (c) ∑n=0[infinity]3n52n+1= 1/2 , (d) ∑n=5[infinity]5n6n= 3125/1296 , (e) ∑n=1[infinity]9n9n+4= , (f) ∑n=1[infinity]5n+3n6n=

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step-by-step explanation:

the x's and the y's both go up the same amount each time, therefore it will be a linear function because it will go in a straight line when drawn on a graph.

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the multiples of 15 are 15, 30,45, 60, 75, 90, 105, 120, 135, 150, 165, 180, 195,   210, 225, 240, 255, 270, 285, 300, 315, 330, 345, 360, 375,   390, 405, 420, 435, 450, 465, 480, 495, 510, 525, 540, 555, 570, 585, 600, 615, 630, 645, 660, 675, 690, 705, 720, and 735.

the factors of 15 are 1, 3, 5, and 15.

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step-by-step explanation: