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(5p - 4q)/pq

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Q: What is .... 4 over p... subtract .... 5 over q?
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Solve :p+5=9?

This is a simple algebraic equation. To solve for p, you need to isolate the variable (p) on one side of the equation. Here are the steps to solve the equation: p + 5 = 9 Subtract 5 from both sides p = 4 So the value of p that makes the equation true is 4.


Solve for p -3 over 7p equals 5 over 12?

(p-3)/7p = 5/12 Cross Multiply: 12(p-3) = 7p(5) Distribute: 12p-36 = 35p subtract 12p from each side: -36 = 23p divide each side by 23: p = -36/23


Divide M2n3 over p3 by mp over n2?

MN^5/p^4


Is five over five bigger or four over five bigger p?

5 over 5 = 1 4 over 5 = 0.8 So, 5 over 5 would be greater.


What is twenty -twenty-fifths in simplest form?

4 over 5. :P


What is the p in the equation 6p plus 5 equals 29?

(p) is the variable...it can stand for anything, but what you are trying to do is solve for it. 6p+5=29 is simply 4. 1) Get the variable on one side - Subtract 5 from each side: 6p=24 2) If applicable, make it so there is only "one" variable - Divide each side by 6: p=4


What is 1.444444444 as a fraction?

I assum the 1.444... goes to inifinity. Hence to convert to a fraction Let P = 1.444... Hence 10P = 14.4444.... Subtract 9P = 13 ( NB The '4's' subtract out to zer0'. P = 13/9 P = 1 4/9 The answer !!!!


Is 5.121212 rational or irrational?

Rational 5.121212 = 5 121212/1000000 As a rational fraction . However, if you mean 5.121212.... (recuring to infinity_ Then Let P = 5.121212.... & 100P = 512.121212... Subtract 99P = 507 (Note the recuring decimals subtract to zero) P = 507/99 P = 5 12/99 P = 5 4/33 Which is also rational . NB Terminating decimals do NOT have a series of stops. Recuring to infinity decimals have three or more dots/stops after the last decimal digit.


What is 4 fifths of 60 p?

4/5 of 60 p = 48 p


What is p over 4 equals 16?

p / 4 = 16. Multiply both sides by 4: 4*p/4 = 4*16 ---> p = 64


What is 5 over 8 minus 3 over 8?

well its 2/8 or simplified it 1/4 its not THAT HARD =P


How do you solve -4(3-p) and gt5(p plus 1)?

-4(3 - p) > 5(p + 1) => -12 + 4p > 5p + 5-17 > p, that is p < -17.