Ask Question, Ask an Expert

+61-413 786 465

info@mywordsolution.com

Ask Math Expert


Home >> Math

INTRODUCTION : The other day I overheard 6-year-old Ahmed explaining to his older sister about why swallowing the seeds of an orange is harmful. He said, "The seed will become a plant in your tummy and then a big tree, and then you'll burst. So be careful!"

Well! Well! Doesn't this raise questions like how often do we adults make assumptions about the ways in which children think?

And then, how many of us think about questions like how a primary school child learns? Do most children follow a similar learning path from preschool through the primary years of education? Do they go through the same stages of development? In this unit, we shall examine these questions.

We will explore the qualitatively different ways in which children think and learn, as well as the general nature of young children. We will also examine how the adult-child gap shapes our attitudes towards children. We begin with the generally accepted fact that a child starts learning from the time she is born.

Therefore, she already knows quite a bit when she joins school. In this theory we outline the major developmental stages that children go through from the preschool through the primary years of education. Although these stages are characteristic of children's general cognitive development, we have discussed them with particular reference to Mathematics learning. We make a case for viewing the teaching of preschool and primary school mathematics from the perspective of the child, and not from the viewpoint of pure subject content and pedagogy. We bring you instances to show you that as children explore the world around them, mathematical experiences present themselves alongside others.

Through this unit we also hope to sensitise you to issues raised by the following questions: what factors influence a child's attitude towards mathematics? Why does a child start being afraid of, and feel disinterested in, mathematics? How does classroom teaching influence or cause these attitudes?

Thus, the thrust of the unit is that a teacher of primary school children must be sensitive to issues that determine a child's ability to learn mathematics, as well as issues that influence a child's attitudes towards mathematics. We will reinforce what we say in this unit through the examples that we'll discuss in the rest of the course.

One point that we'd like to mention about the unit is that we have tried to present arguments to support our understanding. Please feel free to disagree with us. But make sure that you too have sound arguments to back your opinions.

Math, Academics

  • Category:- Math
  • Reference No.:- M9622568

Have any Question?


Related Questions in Math

1 suppose that n 10088821 is a product of two distinct

1. Suppose that n = 10088821 is a product of two distinct primes, and Φ(n) = 10082272. Determine the prime factors of n. 2. It is easy to show that the converse of Fermat's Theorem does not hold; i.e., the congruence a n ...

Mathematics- algebraic geometry problemlet k denotes an

Mathematics- Algebraic Geometry Problem Let K denotes an algebraically closed field and let P 1 be constructed as in Example 5.5(a) in Gathmanns notes, i.e. P 1 is the gluing of X 1 = A 1 and X 2 = A 1 along  the open su ...

Assignment - provide solution to the following questionsq1

Assignment - Provide solution to the following questions: Q1. Evaluate the following: ∫xsin3x dx Q2. If , then for what value of α is A an identity matrix? Q3. The line y = mx + 1 is a tangent to the curve y 2 = 4x. Find ...

Questions - provide solution to the following questionsq1

Questions - Provide solution to the following questions: Q1. Evaluate the following: ∫xsin3xdx Q2. If , then for what value of α is A an identity matrix? Q3. The line y = mx + 1 is a tangent to the curve y 2 = 4x. Find t ...

Mathematics- algebraic geometry problemlet k denotes an

Mathematics- Algebraic Geometry Problem Let K denotes an algebraically closed field and let P 1 be constructed as in Example 5.5(a) in Gathmanns notes, i.e. P 1 is the gluing of X 1 = A 1 and X 2 = A 1 along  the open su ...

Instructionsthe aim of the assignment is that the

Instructions The aim of the assignment is that the student/group studies and applies numerical methods such as Euler's method, the Improved Euler's method and the Runge-Kutta method to solve first-order differential equa ...

Questions -q1 prove the following identitiesa sinx y sinx

Questions - Q1. Prove the following identities a. sin(x + y) + sin(x - y) = 2 sin x cos y b. sec(x - y) = cos(x + y)/(cos 2 x - sin 2 y) c. tan 2 x - sin 2 x = (tan x sin x) 2 Q2. Solve the following equations for x ∈ [0 ...

Assessment taskpractical investigation- question 1 requires

Assessment Task Practical Investigation - Question 1 requires selecting reference points from the graph. It is expected that each student will choose different reference points to other students. Take note of the criteri ...

Question you will recommend a course of action regarding

Question: You will recommend a course of action regarding strategic planning in light of the issue the healthcare organization is facing. Be sure to address the following: 1. Provide a brief summary of the issue facing t ...

Question 1 - for the ivp of ode y t-1e-y y1 0 find an

Question 1 - For the I.V.P of ODE y' = (t-1)e -y , y(1) = 0, find an approximation to y(1.2) using the following numerical methods with Δt = 0.1. Compare the numerical solution with the exact solution and compute the err ...

  • 4,153,160 Questions Asked
  • 13,132 Experts
  • 2,558,936 Questions Answered

Ask Experts for help!!

Looking for Assignment Help?

Start excelling in your Courses, Get help with Assignment

Write us your full requirement for evaluation and you will receive response within 20 minutes turnaround time.

Ask Now Help with Problems, Get a Best Answer

Why might a bank avoid the use of interest rate swaps even

Why might a bank avoid the use of interest rate swaps, even when the institution is exposed to significant interest rate

Describe the difference between zero coupon bonds and

Describe the difference between zero coupon bonds and coupon bonds. Under what conditions will a coupon bond sell at a p

Compute the present value of an annuity of 880 per year

Compute the present value of an annuity of $ 880 per year for 16 years, given a discount rate of 6 percent per annum. As

Compute the present value of an 1150 payment made in ten

Compute the present value of an $1,150 payment made in ten years when the discount rate is 12 percent. (Do not round int

Compute the present value of an annuity of 699 per year

Compute the present value of an annuity of $ 699 per year for 19 years, given a discount rate of 6 percent per annum. As