cloudwatcherbc cloudwatcherbc

Today at 1:56 AM
Engineering

Answered

where is the ampacity derated for standed fuses

Answer :

Other Questions

Find ∫tan³(x) sec⁵(x) dx.a) tan⁴/4(x) +C b) tan⁴/5(x) +C c) tan⁵/5(x) +C d) tan⁵/6(x) +C

Evaluate ∫7s¹³s⁷+8ds.

Find limₓ→₋₄e⁴ˣ. a) 0 b) e⁻¹⁶ c) e⁻⁴d) e¹⁶

Find the area of the shaded region enclosed by y=3x³−x²−14x and y=−x²13x. a) 104 b) 124 c) 144 d) 164

Find the area of the shaded region enclosed by y=3x³−x²−14x and y=−x²13x. a) 104 b) 124 c) 144 d) 164

Find area of rhombus whose diagonal area 8 and 14

There are 54 balls in first box and 179 balls in the second box. Estimate the total number of balls in both the boxes using the general rule.

· Discuss the religious and spiritual developments of the medieval period in detail.

a partice of mass m strikes elastically on a wall with velocity v , at an angle of 60° from the wall then magnitutude change in momentum of ball along the wall

What is mensuntral cycle??

The cost for manufacturing a certain luxury good is given by the equation C(x) =−x²+64x+446, where x is the number of goods manufactured. Find: a. the average r

Find the value of n in the separable differential equation dy/dx=9+20x/xy², with the initial condition y(1) =4. a) 2 b) 3 c) 4 d) 5

Determine the values of r₁ and r₂ for which the given differential equation has solutions of the form:y=eʳᵗ,y′′+2y′−3y=0A) r₁=1,r₂=−3B) r₁=1,r₂=3C) r₁=−1,

If f(x) =tanx+cotx, then find y′(3π/4) .A) 22B) −2C) 1D) None of these

Let f(x) =tan(4x) . Then f′(x) =4sec²(4x) and f′(3) =1.A) tan(12) =1B) sec²(12) =4C) tan(3) =1D) sec²(3) =4

the approximation of the integral ∫ from 0 to 12 of √(y) cos(y) using the Trapezoidal Rule, Midpoint Rule, and Simpson's Rule,A) Trapezoidal Rule with n = 6B) M

Evaluate ∫₋[infinity][infinity]xeˣdx and state whether The improper integral converge or diverge?a) Converge b) Diverge

Rewrite the expression 8log₇(√5x−9) −log₇(4/x) +log₇(4) as a single logarithm.

Find the derivative of 2x³+x²-20x+7.A) 6x²+2x−20B) 6x²++2x−7C) 3x²+2x−20D) 6x³+2x² −20xE) 6x²+x−20

Calculate the limit: limn→[infinity]n/11n+19A) 0B) 1/11C) [infinity]D) 11/19