The factors of 54 are 1, 2, 3, 6, 9, 18, 27, 54
2 x 3 x 3 x 3 = 54
t2 - 36 = (t - 6)(t + 6) This pattern is often called the difference of squares.
You Only Have To Be 4'11''.Height Restrictions: 54-76 in (137-193 cm)
There are four terms in the expression: 4wt, 2wh, 6it and 3ih.4wt and 2wh have 2w in common and 6it and 3ih have 3i in common.4wt + 2wh can be written as 2w(t + h) and 6it + 3ih can be written as 3i(t + h).So the whole algerbraic expression can be written as:2w(t + h) + 3i(t + h)Now consider that 2w(t + h) and 3i(t + h) are two new terms and both have (t + h) in common.Rewriting the expression we get:(2w + 3i)(t + h).So, the required factors are (2w + 3i) and (t + h).
t4-81 is a difference of 2 squares and can be written as (t2-9)(t2+9) t2+9 can't be further factorised but t2-9 is a difference of 2 squares again and can be factorised to (t+3)(t-3) so the factors of t4-81 are :(t2+9)(t+3)(t-3) Hope this helps :-) I believe the answer you are looking for is (t - 3)(t + 3)(t 2 + 9)
2 x 3 x 3 x 3 = 54
draw a t chart the answer is for 20:1,2,4,5,10,20 for 30:1,2,3,5,6,10,15,30
You decide this because a t chart is when you give details about something so if your doing t chart that's when you decide to do a t chart
-47
the Nolan chart.
t = 9
It is a chart that looks like a T and you use important information that you want to graph. You can also use it to compare and contrast things.
t + 9 = 54
t - 22. Sorry if I'm wrong.
t(1) = a = 54 t(4) = a*r^3 = 2 t(4)/t(1) = r^3 = 2/54 = 1/27 and so r = 1/3 Then sum to infinity = a/(1 - r) = 54/(1 - 1/3) = 54/(2/3) = 81.
In Algebra 1, a T-chart is often referred to simply as a "T-chart" or "T-table." It is used to organize values of two variables, typically for functions, allowing students to see the relationship between them. By filling in the chart with pairs of input (x) and output (y) values, students can easily visualize and analyze linear equations or other mathematical relationships.
A big T shaped chart used for only two things. For an example: l -------------------------------- l l l l l l