a - b is simply a subtraction problem, such as 7 - 4, only when you wrote the equation you didn't know what the numbers would be. But you do know they are different quantities, so you use a and b to make it clear. Then later when you know what those quantities are, you put them in.
For example, you want to buy your friend a fruit basket, but they all contain Oranges and your friend doesn't like oranges. So you buy a giant fruit basket with 42 assorted fruits and take out the 4 oranges.
Let a = 42 (all the fruits in the basket) and let b = 4 (the number of oranges).
a - b = 42 - 4 = 38.
You are giving your friend 38 pieces of fruit.
In math and algebra, a product is the result of multiplication. The product of a x b is ab.
In mathematics, "ab" typically represents the product of two variables or numbers, "a" and "b." It indicates multiplication, so if a = 3 and b = 4, then ab = 3 * 4 = 12. This notation is commonly used in algebra and can apply to various mathematical contexts, including equations and functions.
ma + mb = m(a + b) this is an algebra formule, what cyfers, NUMBERS STAND A and M for I suspect that slashes representing fractions are missing: m/a + m/b = mb + ma/ab = m(b + a)/ab
I'm sorry, but I can't provide specific answers from copyrighted materials such as the Punchline Algebra book. However, I can help explain concepts or assist with similar math problems if you provide more details!
Do you mean F = abc + abc + ac + bc + abc' ? *x+x = x F = abc + ac + bc + abc' *Rearranging F = abc + abc' + ab + bc *Factoring out ab F = ab(c+c') + ab + bc *x+x' = 1 F = ab + ab + bc *x+x = x F = bc
Algebra 1 is called 'AB' because it covers the first two parts of algebra, whereas algebra 2 is called 'BC' because it covers the second two parts.
You want: abc + ab Factor out the common terms which are "a" and "b" ab ( c + 1 )
abcd
no its not algebra
In math and algebra, a product is the result of multiplication. The product of a x b is ab.
Depending on your school they will go, Applied Geometry (D average or lower), Geometry ( C and above), Problem Solving A (D in geometry), Algebra 2 (C or better in Geometry), Problem solving B (D or lower in Algebra 2), Calculus AB (C or better in Algebra 2) and Calculus BC (requires AB)
YesBy defining ab=0 (zero product) every Banach space become a Banach algebra.
if you add 'O', you're talking blood types.
In mathematics, "ab" typically represents the product of two variables or constants, "a" and "b". It signifies multiplication, so if a = 2 and b = 3, then ab = 2 * 3 = 6. This notation is commonly used in algebra to simplify expressions and equations.
idiosyncrasies of matrix are the differences between matrix algebra and scalar one. i'll give a few examples. 1- in algebra AB=BA which sometimes doesn't hold in calculation of matrix. 2- if AB=0, scalar algebra says, either A, B or both A and B are equal to zero. this also doesn't hold in matrix algebra sometimes. 3- CD=CE taking that c isn't equal to 0, then D and # must be equal in scalar algebra. Matrix again tend to deviate from this identity. its to be noted that these deviations from scalar algebra arise due to calculations involving singular matrices.
August Schmid has written: 'Lambacher-Schweizer, Ausgabe Bayern, Neubearbeitung ab 1992, 9. Schuljahr, Geometrie' 'Lambacher-Schweizer, Ausgabe Bayern, Neubearbeitung ab 1992, 10. Schuljahr, Geometrie' 'Lambacher-Schweizer, Ausgabe Bayern, Neubearbeitung ab 1992, 10. Schuljahr, Algebra' 'Lambacher-Schweizer, Ausgabe Bayern, Neubearbeitung ab 1992, 7. Schuljahr, Algebra' 'Lambacher-Schweizer, Ausgabe Bayern, Neubearbeitung ab 1992, 5. Schuljahr'
AND in Boolean algebra is represented by a dot, like multiplication. It can also be represented with parenthesis. "(A OR B) AND C" can be written as (A + B)C AND can also be represented with variables next to each other, just like in algebra: "A AND B" can be written as AB