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Welcome to…

Welcome to…. FUNctions!. They are lots of ‘fun’! . So, what are functions?. Here are some ‘yes’ and ‘no’ examples of functions. . {(0,2), (1,3), (2,4), (3,5)}. {(-1,2), (-2,2), (-3,2), (-4,2)}. . {(0,2), (1,3), (1,4), (3,5)}. {(2,-2), (2,-1), (2,-2), (2,-3)}. Real definition:

By robert
(47 views)

E(X 2 ) =

E(X 2 ) =

E(X 2 ) =. E(X) =. The Mean and Variance of a Continuous Random Variable. In order to calculate the mean or expected value of a continuous random variable, we must multiply the probability density function f(x) with x before we integrate within the limits.

By waite
(180 views)


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Related Searches for 5x 2 3x 1
3x + 2    6x 3  - 5x 2  – 12x – 4

3x + 2 6x 3 - 5x 2 – 12x – 4

D M S B. 2x 2. – 3x. – 2. 3x + 2 6x 3 - 5x 2 – 12x – 4. 6x 3. + 4x 2. -9x 2. – 12x. -9x 2. – 6x. – 6x. – 4. – 6x. – 4. 0. Check:. (3x + 2)(2x 2 – 3x – 2). = 6x 3 – 9x 2 – 6x + 4x 2 – 6x – 4. 6x 3 – 5x 2 – 12x – 4. 7 (2x – 1). 2x 2. – 3x. + 1. –.

By rmantz (0 views)

(2) 3x<2x+1

(2) 3x<2x+1

0. 1. (2) 3x<2x+1. 为了使不等式 3x<2x+1 中不等号的一边变为 x ,根据 ,不等式两边 都减去 ,不等号的方向 。. 2x. 不等式性质 1. 不变. 3x-2x﹤2x+1-2x x﹤1. 得. 注意 : 解不等式时也可以“移项”,即把不等式的一边的某项变号后移到另一边,而不改变不等号的方向.. 2. (3) - x﹥24. 3. 2. 为了使不等式 - x﹥50 中不等号的一边变为 x ,根据不等式的性质 2 ,不等式的两边都乘 不等号的方向不变,得. 3. 3.

By joann (111 views)

1)	Given: 	ABCD is a rectangle, ABD = 3x + 1 and 		EAD = 5x + 17

1) Given: ABCD is a rectangle, ABD = 3x + 1 and EAD = 5x + 17

1) Given: ABCD is a rectangle, ABD = 3x + 1 and EAD = 5x + 17 Find: the measure of all angles – place them in the figure. 2) Given: FGHI is a parallelogram, GFJ = 3x -2, IFJ = 4x, IFG = 6x + 5 and JGH = 12x + 5

By aden (81 views)

y = 3x + 1

y = 3x + 1

Linear Graphs. y = 3x + 1 . What is the equation of the line parallel to y = 3x + 1 which goes through the point (2,3)?. y = 3x + c. y = 3x + c. 3 = 3 x 2 + c. (2,3). 3 = 6 + c. 3 - 6 = c. -3 = c. y = 3x - 3. Linear Graphs.

By chaney (103 views)

Warm Up Solve. 1. 2x 8 x 7 2. -4x 3 -5x 2 3. 5x x -11 25 3x 4. 6n 9 4n 3n

Warm Up Solve. 1. 2x 8 x 7 2. -4x 3 -5x 2 3. 5x x -11 25 3x 4. 6n 9 4n 3n

By basil (355 views)

L(x) = -5x – 2

L(x) = -5x – 2

R(x) = x 2 – 6x + 7. L(x) = -5x – 2. =L( R(3 ) ) = L( 3 2 – 6(3) + 7 ) = L(-2) = -5 (-2) – 2= 8. L o R(3). =R( -5(2 ) – 2) = R(-12) = (-12) 2 – 6(-12) + 7 = 223. R(L(2)). L(R(x ) = L(x 2 – 6x + 7) = -5(x 2 – 6x + 7) - 2 = -5x 2 + 30x – 35 -2

By dylan (85 views)

5x°

5x°

5x°. 4x°. What is the value of each angle in the diagram?. In the figure below, VX VZ , and WVZ = 150°. What is the measure of WVX?. In the figure below, FK FJ , and points E, F, and G lie on the same line. If m 8 = 32° and m 8 = m 6 , what is the m 9 ?.

By echo-hyde (91 views)

1- 0<X<360 olmak üzere cos (5x-20)= cos (3x-60)

1- 0<X<360 olmak üzere cos (5x-20)= cos (3x-60)

1- 0<X<360 olmak üzere cos (5x-20)= cos (3x-60). old . göre , en küçük x =? Cevap:10. 2- cosx -tan /4. sinx =1 denkleminin [ /2,3 /2] aralığındaki kökü =? Cevap:3 /2. π. π. π. π. 3- x€[3 /2,2 ] olmak üzere, sinx +tan /3. cosx =1. π. π. old . göre , x=? Cevap:330. π.

By matsu (134 views)

(x – 2)(x 2 – 3x + 5)

(x – 2)(x 2 – 3x + 5)

Do Now. (x – 2)(x 2 – 3x + 5). x 3. – 3x 2. + 5x. – 2x 2. + 6x. – 10. x 3 – 5x 2 + 11x – 10. Squaring Polynomials. To square something means to multiply it by itself. To square a polynomial, multiply it by itself!! (x + 2) 2 (x + 2)(x + 2). ( x + 2) 2.

By torresi (0 views)

450 = 5x

450 = 5x

450 = 5x. 25. R ésolution d’équations dans les problèmes de FONCTION. Exemple :. Une fonction linéaire a comme règle . Quelle est la valeur de x lorsque ?. Je remplace f(x) par 120. Exemple :. Une fonction de variation inverse a comme règle .

By kenley (111 views)