|
| Table | |
| Plot | |
| Methodical recommendations: |
| Scheme "To view 3" | |
| Scheme "To relate the step with category 2" | |
| Scheme "To learn categories 2" | |
| Scheme "To view and learn categories 2" | |
| Scheme "To relate categories with the step 2" | |
| Scheme "To select for transformation 2" |
| N |
Formulation
|
Errors: | Hints: | Total: |
| 0 | A binary operation on a set is referred to as an operation relating (transforming) two elements of the set to the third element of this set: "aTb=c", where a, b, c are the elements of the set, and T is a binary operation |
5
|
1
|
6
|
| 1 | Monomial is referred to as an algebraic expression consisting of numerals, variables to different natural powers and operation of multiplication |
2
|
1
|
3
|
| 2 | The addition principle of equivalence of equations: The same expression may be added to and subtracted from both sides of equation |
0
|
2
|
2
|
| 3 | A region of formula definition is referred to as all values of argument and parameters entering the formula, at which the formula's relation is defined |
1
|
1
|
2
|
| 4 | A solution of an inequality is referred to as a range of unknown under which an inequality is valid |
0
|
1
|
1
|
| 5 | A product equals to zero when at least one multiplier equals to zero and the other multipliers do not lose their numeric sense |
0
|
1
|
1
|
| 6 | A substitution is referred to as a replacement of argument by a function of new argument according to the rule: x=f(t) (where x is the old argument, t - the new argument, f - the function of substitution), supplemented with indication of the region of substitution definition |
0
|
1
|
1
|
| 7 | An operation of addition is referred to as a binary operation on a set, satisfying the associative and commutative laws with the existing neutral (zero point) element and inverse elements |
0
|
1
|
1
|
| 8 | A root of equation is referred to as a value of the unknown converting the equation into identity |
0
|
1
|
1
|
| 9 | The binomial coefficients are referred to as factors entering the binomial formula; they depend on power exponent. These factors are calculated using the combinatorial relations |
0
|
1
|
1
|
|
|