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# MTH202 GDB Solution & Discussion Due Date: 02-11-2017

MTH202 GDB Solution & Discussion Due Date: 02-11-2017

GDB No.1

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• Last date of this GDB is November 2, 2017. There will not any relaxation after due date. You have almost 4 days to complete this task. Submit your answers at the earliest to avoid losing your marks.

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Question:

(a)    Let  p = I go to school

q = I study Maths.

Then translate the following symbolic expression into English statements.

~ ( p ^ q ) v ( p ^ ~ q ) v ( ~ p ^ q )

(b)    Let p = True,  q = False

Then find the Truth value of    ( p ^ ~ q ) v ( ~ p ^ q )

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P.S:    Please always try to add the discussion in proper format title like “CS101 Assignment / GDB No 01 Solution & Discussion Due Date: ___________”

any one have solution then please give me

MTH202 GDB Solution

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excuse me... yeh false kesay h ?? true hona chaea respected sir....

ATH202 GDB No 1 Complete Solution Fall 2017:
GDB No.1
Fall – 2017
MATH202
Complete Solution
(a)    Let p = I go to school
q = I study Math’s.
Then translate the following symbolic expression into English statements.
~ (p ^ q) v (p ^ ~ q) v (~ p ^ q)
Solution:
(p^q) = i go to school and i study math’s
~(p^q) = it is not true that i go to school and study math’s.
(p ^ ~q) = i go to school and i do not study math’s.
(~p ^ q) = i do not go to school but i study math’s.
~ ( p ^ q ) v ( p ^ ~ q ) v ( ~ p ^ q )    =   it is not true that I go to school and study math’s either I go to school and do not study math’s or I do not go to school but I study math’s.
(b)    Let p = True, q = False
Then find the Truth value of    ( p ^ ~ q ) v ( ~ p ^ q )

Solution:
 p q ~p ~q (p ^ ~q) (~p ^q) ( p ^ ~ q ) v ( ~ p ^ q ) T F F T T F T T F F T T F T F T T F F T T F T T F F T T

+ M.Tariq Malik Dear u have uploaded 2 different solutions, Which one is correct solution dear ??

or example if we put values in 1st question:

it would be like that

~(i go to school and i study maths) v (I go to school and i do not study maths) v (i do not go to school and i study maths)

but there is something bothering correct me if i am wring

statement :- ~(i go to school and i study maths)

the above statement is just like the mathematics what i mean is we have to multiply that ~ negation with the others in bracket than it will make the statement like this

Statement :- i do not go to school and i do not study maths

MTH202 GDB Solution

See the attched file

Attachments:

MTH202 GDB solution See the attached file

Attachments:

gdb

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