Q equals 100 Q/5=20 Multiply by 5 on each side 5(Q/5)=20 Q=100
Suppose the value of whatever it is, is P in the first year and Q in the next. Then the percentage change is 100*(P - Q)/Q or, equivalently, 100*(P/Q - 1)
15 degrees Celsius = 59 degrees Fahrenheit.
The quantity, Q, demanded at price P is 100 - 4Q So Q = 25 - P/4 And therefore, the demand elasticity is -1/4 or -0.25, whatever the value of Q.
with two figures dive the smaller by the bigger and times by 100
To find the frequency of the "r" allele (q) in the population, divide the number of red organisms by the total number of organisms: 59/100 = 0.59. So, q = 0.59.
If 59 out of 100 organisms are P, then the remaining organisms would be Q. Therefore, Q would be 41 out of 100 organisms.
.77
There are 100 questions in this quiz.
To calculate q, you first need to determine the frequency of the recessive allele in the population, which can be done using the Hardy-Weinberg equation. In this case, since 11 out of 100 individuals are showing the recessive trait (green color), the q² value is 0.11 (11/100). Therefore, q, the frequency of the recessive allele, would be the square root of 0.11, which is approximately 0.33.
100 zeroes in a googal... the 'q' is a typo for a 'g'
Q equals 100 Q/5=20 Multiply by 5 on each side 5(Q/5)=20 Q=100
Q-T- Hush - 1960 The Doomsday Caper Serpent of Doom 1-59 was released on: USA: 1960
100 telegram from the queen
If the green allele is recessive and there are 28 organisms with green eyes, then the frequency of the green allele (q) would be √(28/Total organisms) = √(28/Total organisms). Since p+q=1, p = 1 - q. Substituting 28 for q gives 1 - √(28/Total organisms).
n/100 is nice since it can be expressed as a n percent. The goal is for your fraction p/q, can find out what q must be multiplied by to get 100 and then multiply that by p also. Many times it will not be this simple since for starters, q may be >100 then we divide, or q may not be a divisor of 100 and there are many other pitfalls.
Suppose the value of whatever it is, is P in the first year and Q in the next. Then the percentage change is 100*(P - Q)/Q or, equivalently, 100*(P/Q - 1)