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What is the answer to 16t2-37t plus 20 equals 0?
16t2 - 37t + 20 = 0 Using the quadratic formula, t = [37 +/- sqrt(372 - 4*16*20)]/(2*16) = [37 +/- sqrt(89)] / 32 ie t = 0.861438 or t = 1.451062
How do you find the average value of Q of t over the interval 10 less than or equal to x which is less than or equal to 20 and Q of t equals 4 times .96 t grams?
The bounds of integration are 10 and 20. The function that we are integrating is Q(t)=4(.96t)=3.84t. So the average value of Q(t) from 10 to 20 is equal to [1/(20-10)]*the integral from 10 to 20 of 3.84t dt. Simplifying, we get .384*the integral from 10 to 20 of t dt. Integrating, we get that the average value = .384(20^2 - 10^2)/2 = .196*(400 - 100) = .196 * 300 = 58.8. The average value in question is exactly 58.8 grams.
The pseudocode If-Then statement that assigns 0 to x if y is equal to 20?
Pseudocode is generally a very loosely defined concept. Various ways you can show your statement: if y = 20 then x = 0 if( y == 20 ) x = 0 if y is 20 then set x to 0
How to find the impulse of 20 units?
t=0:.02:20 > num1=[1] > num2=[1 0] > denum=[.2 .2 6] > sys1=tf(num1,denum) > sys2=tf(num2, denum) > xt=impulse(sys1,t) > xdott=impulse(sys2,t) > plot(t,xt,'r',t,xdott,'b') >
What is the average speed at t equals20 s?
That depends upon what the object has done for the 20 seconds since t = 0 seconds.
What is 2 to the power 0 equal to?
2 to the power 0 or 20 is equal to 1
What quadratic equals to 20?
There are infinitely many quadratics that can equal 20.For example, given any positive number, a, a*x^2 + 20 will equal 20 for x= 0.
What is the answer to 16t2-37t plus 20 equals 0?
16t2 - 37t + 20 = 0 Using the quadratic formula, t = [37 +/- sqrt(372 - 4*16*20)]/(2*16) = [37 +/- sqrt(89)] / 32 ie t = 0.861438 or t = 1.451062
What is the domain of the profit function P 6t 10s?
Is -14 less than or greater than -20?
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How do you find the average value of Q of t over the interval 10 less than or equal to x which is less than or equal to 20 and Q of t equals 4 times .96 t grams?
The bounds of integration are 10 and 20. The function that we are integrating is Q(t)=4(.96t)=3.84t. So the average value of Q(t) from 10 to 20 is equal to [1/(20-10)]*the integral from 10 to 20 of 3.84t dt. Simplifying, we get .384*the integral from 10 to 20 of t dt. Integrating, we get that the average value = .384(20^2 - 10^2)/2 = .196*(400 - 100) = .196 * 300 = 58.8. The average value in question is exactly 58.8 grams.
Tr equals r what does r mean if t is not equal to 1?
r=0,Tr-r = 0 = r(T-1), since T != 1, then T-1 is non zero so r must be zero.
The pseudocode If-Then statement that assigns 0 to x if y is equal to 20?
Pseudocode is generally a very loosely defined concept. Various ways you can show your statement: if y = 20 then x = 0 if( y == 20 ) x = 0 if y is 20 then set x to 0
For how long should a force of 100 N act on a body of 20 kg so that it acquires a velocity of 200 ms?
u= 0 m/s v= 200 m/s m= 20 kg F= 100 N F= (mv - mu)/t 100 = (20*200 - 20*0)/t 100 = 4000/t t= 4000/100 t= 40 s hope it helps cheers ^_^
What is the acceleration of a vehicle that changes its velocity from 500 kmh to a dead stop in 20 s?
v=u+(a*t) 0=500+(a*20) (0-500)/20=a a=-25(km/h)/s
What is the average speed at t equals20 s?
That depends upon what the object has done for the 20 seconds since t = 0 seconds.
How to find the impulse of 20 units?
t=0:.02:20 > num1=[1] > num2=[1 0] > denum=[.2 .2 6] > sys1=tf(num1,denum) > sys2=tf(num2, denum) > xt=impulse(sys1,t) > xdott=impulse(sys2,t) > plot(t,xt,'r',t,xdott,'b') >
