The exterior wall (the gabled end of the house shown) remains to be painted.
a) What is the area of the outside wall?
b) If each gallon of paint covers approximately
c) If each gallon of paint is on sale for $22.50, what is the total cost of the paint?
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- Milgram lemma B) Consider Show that -Au= f in a u=0 on on llu-ulls Chllullz 02 Prove that Where ||ul| = a(u, u) = vu. Vu dx + fonu.u ds Q3: Let V = H' (2), a(u,v) = CR, a(u,v) = (f,v) where Vu. Vv dx + Ja cuv dx and ||u|=|||| Show that a(u, v) is V-ellipiticly and continuity.arrow_forward7) Is the following statement True or False: AU BUA = Ā. Justify your answer. 8) Suppose g: A → B and f: B → C where A = {2,3,6,8}, and g and f are defined by g = {a, b, c, d}, B = {1,2,3}, C = {(a,2), (b,1), (c, 3), (d, 2)} and f = {(1,8),(2,3), (3,2)}. Find fog, gof and f−¹. 9) Verify that a₁ = 7(3") -π is a solution to the recurrence relation an = an 4an-1 -3an-2arrow_forward1) Find the prime factorization of 111111. 2) Find (-88 mod 13) 5 mod 7. 3) Use the Euclidean algorithm to find gcd(144,233).arrow_forward
- 3 10) Suppose B = 2 4 5) and C = (b 2 prove that no such matrix exists. (6 1) . Find a matrix A such that AB = C orarrow_forwardi let V-H.) R aluv) = (v) where alu)=SU. V dx and { and (v) sv Show that the finite element solution Un Unique Prove that U-Un ll≤ch llull A²=f and U= Ju =0 on on a with bili near from a (u,v) = SAU. Av dr 32 Prove that aluv) is countinous and V-expitic ii Prove that 2 Mete ||(U-U|| ²== ||||²+|| || ² where -Auf in U=0 on 2arrow_forwardConcdsider the following problem in R² ди -MAU+B+P+4= f inv ax U= 0 of 2 Bi-1, 2 are so prove. that al) is continous and, V-elliptic ⑥Provethat 14-Ull, s chllull zudx Where lull" = a(u,u) = £14. Ju 2 dx+ u.uds an let U= x(1-x)y (1-y) is gol. to -Au=f Compute || Ull Li and lull in are Ju, Duarrow_forward
- Make Varitional for Malation for Problem and prove al.,.) is continous and, V-elliptic 224 2x² - -40² 4+24=1 ayz Xe=oonT 1 - €4 +x4 +4 = f XE I = (0,2), 4(a)=(()=0 (iii) - Au+S4=f Xen yo U=0, XE INarrow_forward4) Given: LMNP is a parallelogram, PRSM, LR 1 PM, and NS 1 PM Prove: PS MR Statement Reason P L S R N Marrow_forward5) Given: Quadrilateral MNPQ with Fill in the missing reasons to show MNPQ is a parallelogram. 1/4 and 2 = 3. M N 1 2 4 3 Reason P Statement 1. 1 ≈ 4 and 2 = <3 1. Given 2. NQ=NQ 2. 3. AMNQ = APQN 3. 4. MN QP and NP = MQ 4. 5. MNPQ is a parallelogram 5.arrow_forward
- 3) Given: EFGH is a parallelogram and ZH is a right angle. Prove: EFGH is a rectangle. E F G Harrow_forwardDirections: In parallelogram QRST shown, mZQRS = 61°, mZQST = 52°, and point U is located on QR such that TU is perpendicular to diagonal QS. (a) Determine the measure of TQR. (b) Determine the measure of /TQS. (c) Determine the measure of ZQTU. U R Sarrow_forwardonsider the variational form a(u,v) = (f,v) where a(u,v) = 'u'v' dx Prove that VvE H(0, 1), i = 1, 2,...., n - 1 a(v,q)=-v(x-1) + 2v(x) = v(x+1)] h - where (,), CV, is usual basis of hat functions Q2: A: Consider the problem A²u = f and u= ди On = 0 on an With bilinear form a(u,v) = f Au. Av dn prove that a(u,v) V-ellpitic. B: Prove that Where lu-ulls Chulz lul = a(u, u) = f vu.vu dx + fonu. uds Q3: Consider the problem -V. (Vu) + u = 0, in n.Vu=gN on an 1- Show that the solution u of the problem satisfies the stability lulul≤ Clignlin (use 2abarrow_forwardarrow_back_iosSEE MORE QUESTIONSarrow_forward_ios
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