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Pocket Calculus on Windows Pc

Developed By: Aryan Yadav

License: Free

Rating: 4,6/5 - 22 votes

Last Updated: December 24, 2023

Download on Windows PC

Compatible with Windows 10/11 PC & Laptop

App Details

Version 1.1
Size 6.8 MB
Release Date March 19, 17
Category Education Apps

Description from Developer:
Pocket Calculus is the new standard application on the Play Store for beginners wanting to learn calculus.

Features:
1. Revolutionary navigation : navigate through all the topics... [read more]

App preview ([see all 8 screenshots])

App preview

About this app

On this page you can download Pocket Calculus and install on Windows PC. Pocket Calculus is free Education app, developed by Aryan Yadav. Latest version of Pocket Calculus is 1.1, was released on 2017-03-19 (updated on 2023-12-24). Estimated number of the downloads is more than 1,000. Overall rating of Pocket Calculus is 4,6. Generally most of the top apps on Android Store have rating of 4+. This app had been rated by 22 users, 18 users had rated it 5*, 1 users had rated it 1*.

How to install Pocket Calculus on Windows?

Instruction on how to install Pocket Calculus on Windows 10 Windows 11 PC & Laptop

In this post, I am going to show you how to install Pocket Calculus on Windows PC by using Android App Player such as BlueStacks, LDPlayer, Nox, KOPlayer, ...

Before you start, you will need to download the APK/XAPK installer file, you can find download button on top of this page. Save it to easy-to-find location.

[Note] You can also download older versions of this app on bottom of this page.

Below you will find a detailed step-by-step guide, but I want to give you a fast overview of how it works. All you need is an emulator that will emulate an Android device on your Windows PC and then you can install applications and use it - you see you're playing it on Android, but this runs not on a smartphone or tablet, it runs on a PC.

If this doesn't work on your PC, or you cannot install, comment here and we will help you!

Step By Step Guide To Install Pocket Calculus using BlueStacks

  1. Download and Install BlueStacks at: https://www.bluestacks.com. The installation procedure is quite simple. After successful installation, open the Bluestacks emulator. It may take some time to load the Bluestacks app initially. Once it is opened, you should be able to see the Home screen of Bluestacks.
  2. Open the APK/XAPK file: Double-click the APK/XAPK file to launch BlueStacks and install the application. If your APK/XAPK file doesn't automatically open BlueStacks, right-click on it and select Open with... Browse to the BlueStacks. You can also drag-and-drop the APK/XAPK file onto the BlueStacks home screen
  3. Once installed, click "Pocket Calculus" icon on the home screen to start using, it'll work like a charm :D

[Note 1] For better performance and compatibility, choose BlueStacks 5 Nougat 64-bit read more

[Note 2] about Bluetooth: At the moment, support for Bluetooth is not available on BlueStacks. Hence, apps that require control of Bluetooth may not work on BlueStacks.

How to install Pocket Calculus on Windows PC using NoxPlayer

  1. Download & Install NoxPlayer at: https://www.bignox.com. The installation is easy to carry out.
  2. Drag the APK/XAPK file to the NoxPlayer interface and drop it to install
  3. The installation process will take place quickly. After successful installation, you can find "Pocket Calculus" on the home screen of NoxPlayer, just click to open it.

Discussion

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Download older versions

Other versions available: 1.1.

Download Pocket Calculus 1.1 on Windows PC – 6.8 MB

Pocket Calculus is the new standard application on the Play Store for beginners wanting to learn calculus.

Features:
1. Revolutionary navigation : navigate through all the topics using the navigation drawer.
2. Content : Designed for students.
3. Graphs : Clean, easy to understand graphical representation of equations.
And, best of all:
4. Worked out examples that deal with the toughest possible question you could be asked.

Contents:
1. Differentiation
a. Gradient at a point on a curve.
b. Tangents, normals and stationary points.
c. The chain rule.
d. The product rule.
e. The quotient rule
f. Differentiation of trigonometric functions
g. Differentiation of exponential and natural logarithmic functions
h. Differentiation of implicitly defined functions

2. Integration
a. General integration
b. Area between a curve and the x-****
c. Area between a curve and the y-****
d. Reversing the chain rule
e. Improper integrals
f. Finding volume by integration