4k-91h
The product in a math is the answer to a multiplication problem.
h is a variable and has a set value in an algebraic equation, like x, y, and z. For example, if 4h=100 then h =25, or if 3h+12=21 then 3h=9 and h=3. It could however refer to height if it is located on a shape.
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removing the parentheses in a math problem
h = -5 8h - 10h = 3h + 25 -2h = 3h + 25 -2h - 3h = 3h - 3h + 25 -5h = 25 h = -5 CHECK: 8(-5) - 10(-5) = 3(-5) + 25 -40 - -50 = -15 + 25 -40 + 50 = 10 10 = 10 CORRECT
Depends on the type of math problem you are considering to solve. For example; 6y+7h-2y+3h. To simplify you collect up all of the same letter numbers, so in this case, 6y-2y=4y, 7h+3h=10h. Then put the answers together in alphebetical order. 10h+4y
simplify both sides of the equation: 1/3h+(-4)(2/3h)+(-4)(-3)=2/3h+-6 ~ distribute that 1/3h+-8/3h+12=2/3h+-6 (1/3h+-8/3h)+(12)=2/3h-6 ~ combine like terms for this -7/3h+12=2/3h-6 -7/3h+12=2/3h-6 subtract 2/3h from both sides: -7/3h+12-_2/3h=_2/3h-6-2/3h -3h+12=6 subtract 12 from both sides: -3h+12-12=-6-12 -3h=-18 divide both sides by -3 -3h/-3=-18/-3 h=6
3h+13 = 7 3h = 7-13 3h = -6 h = -2
The product in a math is the answer to a multiplication problem.
h is a variable and has a set value in an algebraic equation, like x, y, and z. For example, if 4h=100 then h =25, or if 3h+12=21 then 3h=9 and h=3. It could however refer to height if it is located on a shape.
In a math problem, least means smallest.
The product is the "sum" of a multiplication math problem.
19.86 - 4.94 math problem = 14.919999999999998
To simplify the expression (3h - 5h^2 + 3h^3 + 3h - 6h^2 + 7 - 5h + 2h^3), first combine like terms. Grouping them gives: ( (3h + 3h - 5h) + (3h^3 + 2h^3) + (-5h^2 - 6h^2) + 7). This simplifies to (-5h^2 + 5h + 5h^3 + 7). The final expression is (5h^3 - 5h^2 + 5h + 7).
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removing the parentheses in a math problem
.. with another math problem.... See if the question is the same or different.