What does symbols F mean in matric results?
Matric results pass symbols Code 6 (B): 70 – 79% (Meritorious achievement) Code 5 (C): 60 – 69% (Substantial achievement) Code 4 (D): 50 – 59% (Moderate achievement) Code 3 (E): 40 – 49% (Adequate achievement) Code 2 (F): 30 – 39% (Elementary achievement)
What does symbol D mean in matric results?
A Diploma symbol is the minimum symbol that allows you to enter into a diploma programme, you automatically do not qualify for a degree programme when you pass with a symbol D. The requirements for a diploma pass are as follows: – A minimum of 40% for 4 subjects (one of which must be a Home Language).
What is H symbol matric results?
Levels of achievement explained
| B | Bachelors Pass |
|---|---|
| D | Diploma |
| HC | Higher Certificate |
| NSC | NSC Pass |
| F | Fail |
What is a bachelors pass in matric?
To get a bachelors pass it requires you to obtain at least 50% for five designated subject, this includes Life Orientation. You also have to get above 30% for two other subjects and you are only allowed to fail one subject.
What is the E symbol in algebra?
Algebra math symbols table
| Symbol | Symbol Name | Meaning / definition |
|---|---|---|
| ∑ | sigma | summation – sum of all values in range of series |
| ∑∑ | sigma | double summation |
| ∏ | capital pi | product – product of all values in range of series |
| e | e constant / Euler’s number | e = 2.718281828… |
How many 50 Do I need to get a bachelor?
These requirements work with the pass requirements to achieve the NSC, making the following the minimum requirements to gain entry to a Bachelor’s Degree programme: Pass one official language at Home Language level at 40% or more. Pass 4 subjects at 50% or more (excluding Life Orientation).
What is the meaning of ⊆?
A subset is a set whose elements are all members of another set. The symbol “⊆” means “is a subset of”. Since all of the members of set A are members of set B, A is a subset of B. Symbolically this is represented as A ⊆ B.
What does ø mean in math?
The set Ø = { } is the empty set containing no elements. The set ℕ = {0, 1, 2, 3, 4, … } is the set of all natural numbers. We treat 0 as a natural number. The set ℤ = {…, -2, -1, 0, 1, 2, …} is the set of all integers.