StudyQuestionHubStudyQuestionHub
All Textbooks›Math›Calculus›Limits

Q. 12

Question

Consider the limit expression

limx→π2sinxx

Calculate the limit.

Step-by-Step Solution

Verified
Answer

The limit  of the expression is 2π.

1Step 1. Given

The given expression is 

limx→π2sinxx.

2Step 2. Calculation

The evaluation of the equation is 

limx→π2sinxx=sinπ2π2=1π2=2π

Previous
Q. 11
Next
Q. 12

Other exercises in this chapter

Q. 11
Consider the limit expressionlimx→∞1-exe2xCalculate the limit
View solution
Q. 11
Limits of basic functions: Fill in the blanks to complete the limit rules that follow. You may assume that k is positive limx→∞2x=?.
View solution
Q. 12
Limits of basic functions: Fill in the blanks to complete the limit rules that follow. You may assume that k is positive limx→∞(0.75)x=?.
View solution
Q. 13
Consider the limit expressionlimx→∞(x-x)Calculate the limit.
View solution

Practice

  • SAT Questions
  • Practice Tests
  • Popular Questions

Resources

  • Textbook Solutions
  • Leaderboard

Company

  • About
  • Privacy
  • Terms

100.000+ bài giải textbook & 3.000+ câu SAT

Tất cả miễn phí! Lời giải chi tiết, hệ thống XP, huy hiệu và bảng xếp hạng giúp bạn luyện tập mỗi ngày.

Luyện SAT ngay →

© 2026 StudyQuestionHub. All rights reserved.

HomeSearchTextbooksBookmarksProfile
  • Home
  • Popular
  • Recent
  • Top Voted
  • Textbooks
  • Leaderboard
Filters