Answer Happy

Posted: **Sun Nov 13, 2022 12:56 pm**

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The propagation of uncertainty formula for the equation y=ax∧2 is (Δya)2+(Δyx)2 where Δya=(ax2)−((a+δa)x2) and .Δyx=(ax2)−(a(x+δx)2) and. The values δa and δx are the uncertainties on a and x respectively. If a=3.6+/−0.7 and x=2.1+/−0.9 then what is the uncertainty on y ?

Answer Happy

The propagation of uncertainty formula for the equation y=ax∧2 is (Δya​)2+(Δyx​)2​ where Δya​=(ax2)−((a+δa)x2) and .Δyx​

The propagation of uncertainty formula for the equation y=ax∧2 is (Δya​)2+(Δyx​)2​ where Δya​=(ax2)−((a+δa)x2) and .Δyx​

The propagation of uncertainty formula for the equation y=ax∧2 is (Δya)2+(Δyx)2 where Δya=(ax2)−((a+δa)x2) and .Δyx

The propagation of uncertainty formula for the equation y=ax∧2 is (Δya)2+(Δyx)2 where Δya=(ax2)−((a+δa)x2) and .Δyx