Step-by-step explanation:
Use the second fundamental theorem of calculus.
If y = ∫ₐᵇ f(t) dt, then dy/dx = f(b) db/dx − f(a) da/dx
dy/dx = e^(x³) tan (x³) (3x²) − e^(3x) tan (3x) (3)
dy/dx = 3x² e^(x³) tan (x³) − 3 e^(3x) tan (3x)
Answer:
3[x²(e^x³)(tan(x³) - (e^3x)tan(3x)]
Derivative of x³ = 3x²
Derivative of 3x = 3
3x²(e^x³)(tan(x³) - 3(e^3x)tan(3x)
I believe the answer is 8x+2
I am not certain if its right
+10 or -10
square root both sides
20
Given data
Number of cups= 5 cups
Number of portions= 1/4 portions
Hence the number of 1/4 portion can be gotten as
=5/1/4
=5*4/1
=20
Therefore, the number of 1/4 portions is 20
, where a=x^3, b=3x
