| Number and Number
Systems |
- Use ordinal numbers to
order objects (e.g., first, second, third).
- Recognize and generate equivalent
forms for the same number using physical models, words and number
expressions (e.g., concept of ten is described by "10 blocks,"
full tens frame, numeral 10, 5 + 5, 15-5, one less than 11, my brother's
age.
- Read and write the numerals for
numbers to 100.
- Count forward to 100, count
backwards from 100, and count or backward starting at any number between 1
and 100.
- Use place value concepts to
represent whole numbers using numerals, words, expanded notation and
physical models with ones and tens. For example:
a. Develop a system to group and count by twos, fives and tens.
b. Identify patterns and groupings in a 100's chart and relate to
place value concepts.
c. Recognize the first digit of a two-digit number as the most
important to indicate size of a number and the nearness to 10 to 100.
- Identify and state the value of a
penny, nickel, dime, quarter and dollar.
- Determine the value of a small
collection of coins (with a total value up to one dollar) using 1 or
2 different types of coins, including pennies, nickels, dimes and
quarters.
- Show different combinations of
coins that have the same value.
- Represent commonly used fractions
using words and physical models for halves, thirds and fourths,
recognizing fractions are represented by equal size parts of a whole and
of a set of objects.
- Model, represent and explain
addition as combining sets (part + part = whole) and counting on.
For example:
a. Model and explain addition using physical materials in contextual
situations.
b. Draw pictures to model addition.
c. Write number sentences to represent addition.
d. Explain that adding two whole numbers yields a larger whole
number.
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| Computation and
Estimation |
- Develop
strategies for basic addition facts, such as:
a. counting all;
b. counting on:
c. one more, two more;
d. doubles;
e. doubles plus or minus one;
f. make ten;
g. use tens frames;
h. identity property (adding zero).
- Develop
strategies for basic subtraction facts, such as:
a. relating to addition (for example, think of 7-3=? as "3 plus
? equals 7").
b. one less, two less;
c. all but one (for example, 8-7, 5-4);
d. using tens frames;
e. missing addends.
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