8
Since it is an inequality, there is no way to solve for x. It equals all real numbers.
It is equal to to 72 because 2x6=12 and 3x2=6 and 12x6=72 or if you think this is to complicated, you can do 2x6=12, 12x3=36, and then 36x2, which then also gives you 72
It does. Follow order of operations (BEDMAS): (2+10)/(2x6), brackets first (12)/(12), no exponents 12/12 = 1 by division
To solve this expression, we first need to calculate the value inside the parentheses: 2 multiplied by 6 equals 12. Then, we divide 24 by 12, which equals 2. Next, we add 8 to 2, which gives us a final answer of 10 after subtracting 4.
To determine how many 2x6's on end are needed to support 1200 pounds over an 8-foot by 8-foot area, you first need to calculate the load per square foot. The area is 64 square feet (8x8), so 1200 pounds divided by 64 square feet equals 18.75 pounds per square foot. A 2x6 on end can typically support around 50-75 pounds per linear foot, depending on the wood type and spacing. Therefore, you would likely need at least 4 to 6 2x6's spaced appropriately to safely distribute the load.
2
two at x = -2 and x = -1
Since it is an inequality, there is no way to solve for x. It equals all real numbers.
Wrong. 2x6 does not equal 14. 2x6=12. If you're talking about the variable x, it's wrong too, because you need an operator between the 2x and the 6 for it to make sense.
12
The 2x6 floor joist span chart provides information on how far 2x6 floor joists can span without additional support, based on factors like the type of wood and the spacing between the joists.
Evation: n+7-(2x6) Answer: 0
The maximum span allowed for 2x6 ceiling joists according to the 2x6 ceiling joist span table is typically around 12 feet.
It is equal to to 72 because 2x6=12 and 3x2=6 and 12x6=72 or if you think this is to complicated, you can do 2x6=12, 12x3=36, and then 36x2, which then also gives you 72
An expression. It can be factored out slightly too: 2x6 + 5x3 - 7x4 = x3(2x3 - 7x + 5)
The recommended spacing for 2x6 deck joists is typically 16 inches on center.
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