Further knowledge in dementia part 1

Aug 06, 2012

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Welcome. IntroductionsGroup AgreementWhat will be achieved from this session?. South West Dementia Partnership. Further knowledge in dementia part 1. Main Talking Points. How the brain is affected when a person has dementiaPerson centred care and positive communicationHow physical health i

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Further knowledge in dementia part 1

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Further knowledge in dementia part 1

494 views • 21 slides

Further Pure 1

Further Pure 1. Transformations . Transformations. 2 × 2 matrices can be used to describe transformations in a 2-d plane. Before we look at this we are going to look at particular transformations in the 2D plane. A transformation is a rule which moves points about on a plane.

547 views • 23 slides

Further knowledge in dementia part 2

Welcome. IntroductionsGroup AgreementWhat will be achieved from this session?. South West Dementia Partnership. Further knowledge in dementia part 2. Main Talking Points. Behaviours that challenge usKnowledge about the different medications available for people with dementiaDifferent legisl

374 views • 23 slides

Dementia research: knowledge into care

Dementia research: knowledge into care. Carol Brayne Director Institute of Public Health On behalf of CC75C and CFAS groups. Numerators. How do we create evidence on which to base decisions? Some examples:. Anecdote Descriptions of ‘best practice’ collected from experienced experts

378 views • 30 slides

Further Pure 1

Further Pure 1. Matrices Introduction. Definitions. A matrix is just a rectangle of numbers. It’s a bit like a two-way table. You meet this concept in D1. The matrix below shows how many arcs exist between each node. Definitions Definitions. Here are more examples of matrices.

313 views • 20 slides

Dementia Communication Techniques: Part 2

Dementia Communication Techniques: Part 2. Melanie Bunn, RN, MS m elanie.bunn@yahoo.com. Objective. Describe how nonverbal communication techniques can be implemented in a variety of clinical practice sites.

313 views • 10 slides

Further Pure 1

Further Pure 1. Lesson 9 – Identities and roots of equations. Identities. x 3 – y 3 (x-y)(x 2 + xy + y 2 ) is an example of an identity. The 3 lined equals sign means identically equal to.

209 views • 13 slides

Further Pure 1

Further Pure 1. Lesson 6 – Complex Numbers. Modulus/Argument of a complex number. The position of a complex number (z) can be represented by the distance that z is from the origin (r) and the angle made with the positive real axis ( θ ). Distance is given by r = |z| r = |z| = √(x 2 +y 2 )

313 views • 21 slides

Further Pure 1

Further Pure 1. Roots of Equations. Properties of the roots of cubic equations. Cubic equations have roots α , β , γ (gamma) az 3 + bz 2 + cz + d = 0 a(z – α )(z – β )(z – γ ) = 0 a = 0 This gives the identity az 3 + bz 2 + cz + d = a(z - α )(z - β )(z – γ )

258 views • 12 slides

Further Pure 1

Further Pure 1. Summation of finite Series. Sigma notation. In the last lesson we met the following rules. 1) 1 + 2 + 3 + …… + n = (n/2)(n+1) 2) 1 2 + 2 2 + 3 2 + …… + n 2 = (n/6)(n+1)(2n+1) 3) 1 3 + 2 3 + 3 3 + …… + n 3 = (n 2 /4) (n+1) 2

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Further Pure 1

Further Pure 1. Inverse Matrices. Reminder from lesson 1. Note that any matrix multiplied by the identity matrix is itself. And any matrix multiplied by the zero matrix is the zero matrix. Inverse Matrix. All operations have an opposite.

449 views • 22 slides

Further Pure 1

Further Pure 1. Lesson 10 – Roots of Equations. Properties of the roots of cubic equations. Cubic equations have roots α , β , γ (gamma) az 3 + bz 2 + cz + d = 0 a(z – α )(z – β )(z – γ ) = 0 a = 0 This gives the identity

216 views • 12 slides

Further Pure 1

Further Pure 1. Lesson 3 – Inverse Matrices. Reminder from lesson 1. Note that any matrix multiplied by the identity matrix is itself. And any matrix multiplied by the zero matrix is the zero matrix. Inverse Matrix. All operations have an opposite.

398 views • 22 slides

Further knowledge in dementia part 2

South West Dementia Partnership. Further knowledge in dementia part 2. Welcome. Introductions Group Agreement What will be achieved from this session?. Main Talking Points. Behaviours that challenge us Knowledge about the different medications available for people with dementia

337 views • 23 slides

Further Pure 1

Further Pure 1. Complex Numbers. Numbers. What types of numbers do we already know? Real numbers – All numbers ( 2, 3.15, π , √2) Rational – Any number that can be expressed as a fraction – (4, 2.5, 1/3) Irrational – Any number that can`t be expressed as a fraction. ( π , √2, √3 + 1)

327 views • 23 slides

Further Pure 1

Further Pure 1. Lesson 5 – Complex Numbers. Numbers. What types of numbers do we already know? Real numbers – All numbers ( 2, 3.15, π , √2) Rational – Any number that can be expressed as a fraction – (4, 2.5, 1/3)

337 views • 23 slides

Further knowledge in dementia part 2

236 views • 23 slides

Further Pure 1

228 views • 21 slides

Further knowledge in dementia part 1

South West Dementia Partnership. Further knowledge in dementia part 1. Welcome. Introductions Group Agreement What will be achieved from this session?. Main Talking Points. How the brain is affected when a person has dementia Person centred care and positive communication

234 views • 22 slides

Further Pure 1

138 views • 12 slides

Further Pure 1

Further Pure 1. Lesson 12 – Summation of finite Series. Sigma notation. In the last lesson we met the following rules. 1) 1 + 2 + 3 + …… + n = (n/2)(n+1) 2) 1 2 + 2 2 + 3 2 + …… + n 2 = (n/6)(n+1)(2n+1) 3) 1 3 + 2 3 + 3 3 + …… + n 3 = (n 2 /4) (n+1) 2

203 views • 19 slides

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