the variable represents any number that the P could be
Ah, what a happy little math problem we have here! When you see "p times p to the third power," you simply need to multiply p by p cubed. This gives you p to the power of 4, as you add the exponents when you multiply like bases. Just a joyful reminder to embrace mistakes as happy little accidents in your math journey!
When you divide p cubed by p squared, you are essentially dividing p to the power of 3 by p to the power of 2. This simplifies to p^(3-2), which equals p^1. Therefore, the result of p cubed divided by p squared is p.
3.14 value of pi to the second decimal point
YES!!!! Be it a terminating decimal or a decimal recurring to inifinity. Terminating decimal 2.222222 = 2 2/1000000 = 2 1/500000 As a recurring decimal 2.222.... ( Note the use of stops). Let P = 2.222.... Then 10P - 22.222... Subtract 9P = 20 ( Note the recurring decimals subtract to zero). P = 20/9 P = 2 2/9 NB When writing recurring decimal to infinity, the number is written as 2.222... ( with at least three stops/periods). Otherwise it is deemed to be a terminating decimal.
c->complicated o->office m->machine p->put u->under t->tremendous e->effort to r->reduce man power
It is an abbrevation to remember parts of speech i.e, N= Noun A= Article A= Adverb P= Preposition V= Verb A= Adjective P= Pronoun C= Conjunction I= Interjection
P= Momentum
Set the decimal in the form p/q, where p and q are integers.
p.00000000
in the equation p=m x v, the p represents
Could represent a vector P. Or the average (mean value) of a variable P.
240 Pence in a pre decimal pound
2 x 2 x p x p
p is the value of an allele frequency.
standard error for proportion is calculated as: SE = sqrt [(p)(1-p) / n ] so let us say that "p" is going to represent the decimal proportion of respondents who said YES.... so... p = 20/25 = 4/5 = 0.8 And... we then are going to say that the complement of "p" which is "1-p" is going to represent the decimal proportion of respondents who said NO ... so... 1-p = 1 - 0.8 = 0.2 Lastly, the "n" in the formula for standard error is equal to 25 because "n" represents the sample size.... So now all you have to do is plug the values you found for "p" and for "1-p"... (remember "p = 0.8" and "1-p = 0.2")... and "n=25".... Standard Error (SE) = sqrt [(p)(1-p) / n ] ............................ = sqrt [(0.8)(1-0.8) / 25 ] ............................ = sqrt [(0.8)(0.2) / 25 ] ............................ = sqrt [0.16 / 25] ............................ = sqrt (0.0064) ............................ = +/- 0.08
A file, folder, or program =P