The transverse displacement (y) of a wave is given as a function of position...?

I'll note that I'm more of a math person than a physics person, but I'm trying to get up to speed on wave equations (hence no guarantees). Here's what I got after reviewing transverse waves.

transverse wave equation:

y(x, t) = A sin(kx ∓ ωt + 𝜙)

amplitude: A

wave number: k = 2π/λ

angular frequency: ω = 2π/T

velocity: v = ω/k

phase shift: 𝜙

wavelength: λ = 2π/k

period: T = 2π/ω

frequency: f =1/T

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Y(x,t) = ym sin(1.73 + 0.435x + 531t)

Comparing the transverse wave equation to the expression in the question,

k = 0.435 m⁻¹

ω = 531 s⁻¹

𝜙 = 1.73 radians

so

wavelength: λ = 2π/k = (2π / 0.435 m⁻¹) = 14.4 m

period: T = 2π/ω = (2π / 531 s⁻¹) = 0.0118 s

frequency: f = 1/T = (1 / 0.0118 s) = 84.7 s⁻¹

phase constant: 𝜙 = 1.73 radians