TutorEva is an innovative AI homework helper designed for students, offering instant support in various subjects like math, accounting, and essay writing. Accessible 24/7, it provides detailed explanations and academic assistance tailored to individual learning needs.
Aug 23 2024
TutorEva

TutorEva

TutorEva
TutorEva is an innovative AI homework helper designed for students, offering instant support in various subjects like math, accounting, and essay writing. Accessible 24/7, it provides detailed explanations and academic assistance tailored to individual learning needs.
Aug 23 2024

TutorEva Product Information

What is TutorEva?

TutorEva is an advanced AI-driven platform that helps students tackle their homework challenges efficiently. It offers instant assistance in a range of subjects, including math, accounting, and essays, ensuring that users receive step-by-step explanations. The service is available around the clock, empowering students to enhance their learning experience by providing resources and guidance tailored to specific academic requirements.

Who will use TutorEva?

  • High school students
  • College students
  • Tutors
  • Parents seeking help for their children

How to use the TutorEva ?

  • Step1: Visit the TutorEva website or download the app.
  • Step2: Create an account or log in.
  • Step3: Select the subject you need help with.
  • Step4: Upload a question or describe the problem.
  • Step5: Receive instant solutions and explanations.
  • Step6: Review the provided materials and apply them to your studies.

Platform

  • web
  • ios
  • android
  • chrome

TutorEva's Core Features & Benefits

The Core Features of TutorEva
  • AI-driven problem-solving
  • 24/7 availability
  • Step-by-step explanations
  • Essay writing assistance
  • Textbook solutions
The Benefits of TutorEva
  • Enhances understanding of complex topics
  • Saves time on homework
  • Offers personalized learning experiences
  • Accessible anytime and anywhere

TutorEva's Main Use Cases & Applications

  • Homework assistance for difficult subjects
  • Essay writing support for academic assignments
  • Real-time solutions for math problems
  • Exam preparation aid for students

FAQs of TutorEva's

Is the TutorEva service free?

TutorEva offers both free and premium paid options.

Can I use TutorEva for all college subjects?

Yes, TutorEva supports a variety of subjects including math, accounting, and more.

How fast can I get responses from TutorEva?

TutorEva provides instant solutions and explanations.

Is TutorEva available on mobile?

Yes, TutorEva is available on both Android and iOS platforms.

Do I need to create an account to use TutorEva?

Yes, signing up is required to access full features.

Can TutorEva help with essay writing?

Yes, TutorEva offers assistance in writing essays and generating content.

How does TutorEva ensure the accuracy of answers?

TutorEva uses advanced AI algorithms to provide accurate solutions.

Is there a limit to how many questions I can ask?

Premium users have no limit; free users may have usage restrictions.

Can TutorEva explain solutions step-by-step?

Yes, TutorEva provides detailed step-by-step explanations for better understanding.

What devices can I use to access TutorEva?

You can access TutorEva via web browsers and mobile apps.

TutorEva Company Information

  • Website: https://www.tutoreva.com
  • Company Name: TutorEva
  • Support Email: support@tutoreva.com
  • Facebook: NA
  • X(Twitter): NA
  • YouTube: NA
  • Instagram: NA
  • Tiktok: NA
  • LinkedIn: NA

Analytic of TutorEva

Visit Over Time

Monthly Visits
188.3k
Avg.Visit Duration
00:01:48
Page per Visit
2.07
Bounce Rate
49.85%
Jun 2024 - Aug 2024 All Traffic

Geography

Top 5 Regions
United States
63.64%
China
14.47%
India
12.31%
Vietnam
4.31%
Philippines
3.09%
Jun 2024 - Aug 2024 Worldwide Desktop Only

Traffic Sources

Search
63.00%
Direct
33.00%
Referrals
3.00%
Social
1.00%
Paid Referrals
0.00%
Mail
0.00%
Jun 2024 - Aug 2024 Desktop Only

Top Keywords

KeywordTrafficCost Per Click
tutoreva4.7k $ 1.85
tutor eva3.0k $ 1.73
1^k 2^k n^k= ((b n 1)^(k 1) - b^(k 1))/(k 1)30 $ --
-3.6-1.9t 1.2 5.1t890 $ --
证明ln(1 1/x)>1/(1 x)30 $ --

TutorEva's Main Competitors and alternatives?

  • Chegg
  • Khan Academy
  • Wolfram Alpha
  • Quizlet