All students are required to wear the dengue uniform.
Effective June 27, 2011 (Monday).
Use of mosquito repellent also advised.
Because 2 cases of dengue have already been reported.
Saturday, June 25, 2011
Prom themes
Datacomm Homework
NOTE: Half of the Datacomm members are Sodium people so I considered posting this here
Long test on tuesday. Study Chapters 1 to 3
Bring an RJ45 (I'm not sure if you only need the connector or the cables itself)
Long test on tuesday. Study Chapters 1 to 3
Bring an RJ45 (I'm not sure if you only need the connector or the cables itself)
Friday, June 24, 2011
Currently Editing
If the blog happens to change templates/designs/colors or something, it's because I'm currently editing it. That's all. bow.
Wednesday, June 22, 2011
Chem HW (posted due to Public Demand)
Give the [1]Electron Group Geometry(EGG), [2]Molecular Geometry(MG), [3]Lewis Structure, and [4]Notation of the following compounds:
- BF3
- SO2
I wasn't able to copy :(- BrF5
- ICl4
- NH4^+
- H3O^+
- IF4^+
- ClF3
- I3^ -
That's all <not really C:>
Tuesday, June 21, 2011
Java Debugging
To whoever concerns it:
Don't forget that.
Find the bugs in the snippet found at the Moodle site.
Don't forget that.
Find the bugs in the snippet found at the Moodle site.
Tasks for Tomorrow :)
Requirements for June 22, Wednesday:
- Soc. Sci. answers to guide questions (sa yellow filler)
- English Homework (5 words for each of the two selections[Intro + Ramayana summary])
- May PE bukas!! O-O
- For Math HW, see previous post :)
- Chem Homework:
- H2S
- SO4 ^2-
- P2O5
- N2
- NaH [For nos. 1-5 use rules for ON]
- SO3 ^2-
- HCN
- SF4 [For nos. 6-8 use Lewis Structures]
Math Homework 4
Sketch the graph of the following functions and find the domain and range for each.
* ^ = raised to the power of
:)
- f = {(x,y) | y = (square root of) x - 1}
- g = {(x,y) | y = (square root of) 9 - x^2}
- h = {(x,y) | y = |x - 3|}
- F(x) = (x^2 - 4x + 3) / x-1
* ^ = raised to the power of
:)
Monday, June 20, 2011
Wednesday, June 22,2011
English quiz rin po Re: Ramayana summary + the Intro on India :D goodluck guys :D
Math HW3
Requested by Chester
Prove the following theorems using two columns
1. Theorem 2-11 - The cancellation law for multiplication
For any numbers a and b and any nonzero number c, if a•c = b•c, then a = b
2. Theorem 2-12
If a and c are numbers such that a•c = 0, then either a = 0 or c = 0
3. Theorem 2-13
If a and b are nonzero numbers, then 1/(a•b) = (1/a)•(1/b)
4. Theorem 4-3
If a is a positive real number, then -a is negative, and if a is negative then -a is positive.
5. Theorem 4-7
If a, b, and c are in R and a > b and 0 > c, then b•c > a•c
6. Theorem 4-8
If a > 0, then 1/a > 0
*yawn*
Prove the following theorems using two columns
1. Theorem 2-11 - The cancellation law for multiplication
For any numbers a and b and any nonzero number c, if a•c = b•c, then a = b
2. Theorem 2-12
If a and c are numbers such that a•c = 0, then either a = 0 or c = 0
3. Theorem 2-13
If a and b are nonzero numbers, then 1/(a•b) = (1/a)•(1/b)
4. Theorem 4-3
If a is a positive real number, then -a is negative, and if a is negative then -a is positive.
5. Theorem 4-7
If a, b, and c are in R and a > b and 0 > c, then b•c > a•c
6. Theorem 4-8
If a > 0, then 1/a > 0
*yawn*
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