Doubtrix Logo
  • home
  • Study help
    • Ask Your Doubt
  • Tutorials
  • For Tutors
  • Contact Us
  • Login
  • Sign Up
Search
Sign in | Sign Up
Search
Doubtrix Logo
  • home
  • Study help
    • Ask Your Doubt
  • Tutorials
  • For Tutors
  • Contact Us

Search questions

Subject:

Answer Type:

  • Math Archive: Questions from 2024-02-11

    Find a parametrization for the curve. The upper half of the parabola x−1 = y2 Choose the correct answer below. A. x =t2+1 , y =t,t≥0B. x =t, y =t2−1 ,t≥0C. x =t, y =t2+1 ,t≤1D. x =t2−1 , y =t,t≥1E. x =t, y =t2−1 ,t≥1F. x =t2+1 , y =t,t≤0

    1 answer SHARE

    Find a parametrization for the curve. The upper half of the parabola x + 10 = y 2 Choose the correct answer below. A. x = t , y = t 2 + 10 , t ≥ 0 B. x = t 2 − 10 , y = t , t ≥ 0 C. x = t , y = t 2 + 10 , t ≥ 10 D. x = t 2 − 10 , y = t , t ≤ 0 E. x = t , y = t 2 − 10 , t ≤ 10 F. x = t 2 + 10 , y = t , t ≥ 10

    1 answer SHARE

    Use the ratio test to determine whether ∑ n = 19 ∞ 2 n ( 7 n ) 2 converges or diverges. (a) Find the ratio of successive terms. Write your answer as a fully simplified fraction. For n ≥ 19 , lim n → ∞ | a n + 1 a n | = lim n → ∞ (b) Evaluate the limit in the previous part. Enter ∞ as infinity and − ∞ as -infinity. If the limit does not exist, enter DNE. lim n → ∞ | a n + 1 a n | = ◻ (c) By the ratio test, does the series converge, diverge, or is the test inconclusive? Choose

    1 answer SHARE
    • Submit Questions
    doubtrix Logo

    Doubtrix Education Help Services is one of the world’s premier online education services. The mission of our company is to provide accurate and detailed solutions.

    Quick Help
    • Ask An Expert?
    • About Us
    • Honor Code
    • Pricing & return policy
    • Assignment Solutions
    Study Help
    • Ask Your Doubt
    • Electrical Engineering
    • Math
    • Physics
    • Chemistry
    get in touch

    65, Gayatri Nagar-B, Maharani Farm, Durgapura, Jaipur-302018

    +91-6367441917
    E-Mail
    Copyright © 2021-24 Doubtrix | All Rights Reserved | Powered by GIT Infosys