find the 10th term of the geometric sequence 2,10,50,250​

Answer:3,906,250Step-by-step explanation:Given:a1 = 2r = 5n = 10Formula:an = a1 • r ^(n-1)Substitute:an = 2 • 5⁹Solutionan = 2 • 5⁹an = 2 • 1,953,125an = 3,906,250

Answered by rissezopya23 | 2024-09-03

Answer:3,906,250Step-by-step explanation:You see, to get the next terms you gotto multiply the ones you have by 5.. To get to 10 you gotto multiply by 5¹, to get to 50 you gotto multiply by 5²There's a pattern: a-sub(n)= 2(5)^n-1n= no. of terms^ means "raised to" So by substitution:a-sub(10)= 2(5)^9And the answer is on the top"Brainliest" please

Answered by Porphyrogenitus | 2024-09-03