Pocket Calculus APK
最新版本
1.1 for Windows
更新
2017年March19日
信息
版 1.1 (#2)
更新 2017年March19日
APK檔案大小 6.8 MB
Android 最低版本需求 Android 4.4+ (KitKat)
開發人員 Aryan Yadav
類別 教育 (應用)
應用 ID com.aryansapp.acer.pocketcalculus
開發者備註 A beginner's guide to Calculus - in your Pocket!
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內容描述
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
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
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