WebAlgebra. Factor t^2-81. t2 − 81 t 2 - 81. Rewrite 81 81 as 92 9 2. t2 − 92 t 2 - 9 2. Since both terms are perfect squares, factor using the difference of squares formula, a2 −b2 = (a+b)(a−b) a 2 - b 2 = ( a + b) ( a - b) where a = t a = t and b = 9 b = 9. (t+9)(t− 9) ( t + 9) ( t - 9) WebCyprus (/ ˈ s aɪ p r ə s / ()), officially the Republic of Cyprus, is an island country located south of the Anatolian Peninsula in the eastern Mediterranean Sea.It is geographically in Western Asia, but its cultural ties and geopolitics are overwhelmingly Southeastern European.Cyprus is the third-largest and third-most populous island in the Mediterranean.
In a Gp if t5=81; t ₂ =24 then find s8 - Brainly.in
WebA: A graph of a function y=fx is given below. To find the following. (i) limx→-5- fx (ii) limx→-5+ fx…. Q: Show that the bound in Ore's theorem is sharp in the sense that for infinitely many integers n,…. A: step:1 Ore's theorem states that if G is a simple graph of order n (n ≥ 3) and for every pair of…. question_answer. WebAssuming all terms are Real! T(3) = 24 and T(6) is 192, so T(3) = ∛((T(3))³ × (T(6))⁰) and T(6) = ∛((T(3))⁰ × (T(6))³) Giving us T(n) = ∛((T(3))⁽⁶⁻ⁿ⁾ × (T(6))⁽ⁿ⁻³⁾) which substuting our values for T(3) and T(6) and simplifying is T(n) = 3 × 2ⁿ.. Evaluating for n = 1 to 6 we get 6, 12, 24, 48, 96, 192. Sum of the first ten terms: smallest german currency crossword clue
Introduction to Time Series Analysis. Lecture 5.
WebHere we can see that function g g takes -2 −2 to 2 2 and then function h h takes 2 2 to 0 0, while function h\circ g h∘g takes -2 −2 directly to 0 0. Now let's practice some problems Problem 3 f (x)=3x-5 f (x) = 3x − 5 g (x)=3-2x g(x) = 3 − 2x Evaluate (g\circ f) (3) (g∘ f)(3). [I need help. Please show me the solution.] WebAnswer (1 of 3): The 5th term of a GP is ar^4 = 81 …(1) The 8th term of a GP is ar^7 = 2187 …(2) Divide (2) by (1) to get r^3 = 2187/81 = 27, or r = 3 and a = 1 The GP has the first term as 1 and the common ratio as 3. WebSOLUTIONS OF SOME HOMEWORK PROBLEMS MATH 114 Problem set 1 4. Let D4 denote the group of symmetries of a square. Find the order of D4 and list all normal subgroups in D4. Solution. D4 has 8 elements: 1,r,r2,r3, d 1,d2,b1,b2, where r is the rotation on 90 , d 1,d2 are flips about diagonals, b1,b2 are flips about the lines joining the centersof opposite … song lyrics down by the riverside