For Exercises 32 to 35, consider kite
For kite
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Elementary Geometry for College Students
- 1) 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_forward3 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_forward
- Concdsider 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_forwardMake 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_forward
- 5) 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_forward3) 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_forward
- onsider 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_forwardIf r/s=t/u then r+s/t+u=?arrow_forwardGiven square ABCD with diagonals AC, BC. the measurement of DEC = 2a+b and measurement of ABC is a+2b. Find a and b.arrow_forwardarrow_back_iosSEE MORE QUESTIONSarrow_forward_ios
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