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What is the differential of the function y equals the square root of the 3x-5?
(f(g(t)))'=f'(g(t)) x g'(t) y=sqrt(3x-5) here f(t)=sqrt(t) and g(t)=3t-5, f'(t)=1/(2 sqrt(t)) and g'(t) = 3 So y'= f'(g(x)) x g'(x) = 1/(2 sqrt(3x-5) x 3 = 3/(2 sqrt(3x-5))
If B plus P plus F equals 24 what are the values of Q and T A plus B equals Z Z plus P equals T T plus A equals F F plus S equals Q Q-T equals 7?
31
What does t equal if -t equals 5?
If -t = 5, then t = -5
What is T if T over 5 equals 2?
t is 10. given t/5=2 multiply both sides by 5, then T = 10
What is 7 plus 8 equals 3xt therefore T equals?
(7 + 8)/3 = t Therefore, t = 5.
What does this mean 5 equals t on f?
5 Toes on a (Human) Foot
What is the differential of the function y equals the square root of the 3x-5?
(f(g(t)))'=f'(g(t)) x g'(t) y=sqrt(3x-5) here f(t)=sqrt(t) and g(t)=3t-5, f'(t)=1/(2 sqrt(t)) and g'(t) = 3 So y'= f'(g(x)) x g'(x) = 1/(2 sqrt(3x-5) x 3 = 3/(2 sqrt(3x-5))
If B plus P plus F equals 24 what are the values of Q and T A plus B equals Z Z plus P equals T T plus A equals F F plus S equals Q Q-T equals 7?
31
What does t equal if -t equals 5?
If -t = 5, then t = -5
What does this mean 5 T on the F?
5 T on the F means 5 Toes on the Foot
When f varies jointly as a and t and inversely as the square of b what is the answer when determining f when k equals 3 a equals 4 t equals 6 and b equals 2?
I am assuming that k is the constant of proportionality so that f = k*a*t/b2 = 3*4*6/22 = 18
F varies jointly as g h and j One set of values is f equals 18 g equals 4 h equals 3 and j equals 5 Find f when g equals 5 h equals 12 and j equals 3?
f = 54
When S equals 5 f plus s equals?
s=5 f+s=? Substitute 5 in for s.Substitute 1 in for f.f+s=f+5f=11+5 ={6}
Find s when t equals 10 if s is inversely proportional to t and s equals 100 when t equals 5?
50
What is -15 celsius equals equals in Fahrenheit?
-15°C = 5°F-15°C multiplied by 1.8 +32 = 5°F
F x equals -5x then f -3 equals?
-2
How do you solve this equation 19 equals f plus 5?
19 = f + 5 Subtract 5 from both sides: 14 = f
