WebQuestion: 6.44 Assume that the circuit in Fig. P6.44 had been in that state for a long time prior to t = 0. (a) Determine the value of C for which il (t) exhibits the fastest smooth response. (b) Use the value of C found in part (a) to find it (t) for t > 0. Xiao LIL 6 Ω: 62 lell 5 mH с 8 82 w 9V Figure P6.44: Circuit for Problem 6.44. WebFeb 27, 2024 · In Fig. 6.44, ABC and DBC are two triangles on the same base BC. If AD intersects BC at O, show that ar(DBC)ar(ABC)=DOAO 4. If the areas of two similar triangles are equal, prove that they are congruent. 5. D, E and F are respectively the mid-points of sides AB,BC and C A of ABC. Find the ratio of the areas of DEF and ABC . 6.
Answered: 6.6 In Fig. 6.43, if i = cos 4t and v =… bartleby
WebAug 29, 2024 · In Fig. 6.44, ABC and DBC are two triangles on the same base BC. If AD intersects BC at O, show that ar(ABC) ar(DBC) a r ( A B C) a r ( D B C) = AO DO A O D O asked Sep 30, 2024 in Triangles by Durgesh01 (71.8k points) class-10 triangles 0 votes 1 answer In the same figure, ΔABC and ΔDBC Δ A B C and Δ D B C are on the same base BC . Web3. [25 pts] Textbook Fig. 6.44 shows the structure of Glan-Foucault prism schematically. The prisms are made of calcite and the prism angle is 38.5 Degree . Both have their optic axis parallel to each other and to the block faces. (1) Explain the operation principle and (2) Show that the o-ray indeed experience total internal reflection. g m building contractors
In Fig. 6.44, if RP = RQ, find the value of x. - Cuemath
WebFeb 27, 2024 · In Fig. 6.44, ABC and DBC are two triangles on the same base BC. If A D intersects BC at O , show that ar ( DBC ) ar ( A BC ) = D O A O 4. If the areas of two similar … WebClick here👆to get an answer to your question ️ that they are congruent. vull qual, prove Fig. 6.44 D, E and I are respectively the mid-points of sides AB, BC and CA of A ABC. Find the Katio of the areas of A DEF and A ABC. the 0. Prove that the ratio of the areas of two similar trinnalar ic anal to the sanare nf the ratin th WebJan 28, 2024 · Best answer GIVEN ΔABC and ΔDBC Δ A B C and Δ D B C are on the same base BC and AD intersects BC at O. TO PROVE ar(ΔABC) ar(ΔDBC) = AO DO a r ( Δ A B C) a r ( Δ D B C) = A O D O CONSTRUCTION Draw AL ⊥ BC and DM ⊥ BC A L ⊥ B C and D M ⊥ B C . PROOF In ΔALO = ΔDM O Δ A L O = Δ D M O, we have ∠ALO = ∠DM O = 90 ∘ ∠ A L O = ∠ D … gm build a tahoe