In parallelogram PQRS, PQ=12 cm and PS=9cm. The bisector of angle P meets SR in M. Both PM and QR meet at T when produced. What is the length of RT? -
SOLVED:Use (∂U / ∂V)T=(βT-κP) / κto calculate (∂U / ∂V)T for an ideal gas P3.23 Derive the following relation, ((∂ U)/(∂ Vm))T=(3 a)/(2 √(T) Vm(Vm+b)) for the internal pressure of a gas
Find T, N, and kappa for the plane curve Bold r left parenthesis t right parenthesis equalsleft - brainly.com
SOLVED:Use the alternative curvature formula κ=(|𝐯 ×𝐚|)/(|𝐯|^3) to find the curvature of the following parameterized curves. r(t)=(4+t^2, t, 0)
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![SOLVED:p=(R T)/(V-b)-(a)/(V^2)-V((∂p)/(∂V))T=(R T V)/((V-b)^2)-(2 a)/(V^2) or, κ=(-1)/(V)((∂V)/(∂p))T =[(R T V^3-2 a(V-b)^2)/(V^2(V-b)^2)]^-1=(V^2(V-b))/([R T V^3-2 a(V-b)^2])](https://cdn.numerade.com/previews/cfedf5f8-0a9f-4ae7-8d85-b1655c0d7c70_large.jpg "SOLVED:p=(R T)/(V-b)-(a)/(V^2)-V((∂p)/(∂V))T=(R T V)/((V-b)^2)-(2 a)/(V^2) or, κ=(-1)/(V)((∂V)/(∂p))T =[(R T V^3-2 a(V-b)^2)/(V^2(V-b)^2)]^-1=(V^2(V-b))/([R T V^3-2 a(V-b)^2])")
SOLVED:p=(R T)/(V-b)-(a)/(V^2)-V((∂p)/(∂V))T=(R T V)/((V-b)^2)-(2 a)/(V^2) or, κ=(-1)/(V)((∂V)/(∂p))T =[(R T V^3-2 a(V-b)^2)/(V^2(V-b)^2)]^-1=(V^2(V-b))/([R T V^3-2 a(V-b)^2])
![PDF] Connectivity properties of the adjacency graph of SLE$_\kappa$ bubbles for $\kappa \in (4,8)$ | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/3c06419078f9455e0a25bce5bc08fa242a7b54e1/7-Figure3-1.png "PDF] Connectivity properties of the adjacency graph of SLE$_\kappa$ bubbles for $\kappa \in (4,8)$ | Semantic Scholar")