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What is the nth term of the geometric sequence 4 8 16 32 ...?
The given sequence is a geometric sequence where each term is multiplied by 2 to get the next term. The first term (a) is 4, and the common ratio (r) is 2. The nth term of a geometric sequence can be found using the formula ( a_n = a \cdot r^{(n-1)} ). Therefore, the nth term of this sequence is ( 4 \cdot 2^{(n-1)} ).
What is percent of change of 75 to 90?
It's an increase of 20%... without using a calculator !
What is the two kinds of sum?
The two kinds of sums typically refer to the arithmetic sum and the geometric sum. An arithmetic sum is the total of a sequence of numbers where each term increases by a constant difference, while a geometric sum involves a sequence where each term is multiplied by a constant ratio. Both types of sums can be expressed using specific formulas to calculate their totals efficiently.
Is a theorem proved using a geometric proof?
There is no single statement that describes a geometric proof.
How much does using a cell phone while driving increase your risk of having an accident?
400 percent
What do you use geometric constructions for?
Geometric constructions are used by architects for designing buildings and public places for different purpose. As facilitator I use geometric constructions to assist learners to acquire following skills, * translating information into geometrical projections that are congruent, * experimenting with information to "design an elegant sequence" for drawing, * designing proofs to show that design is logically sound * using geometrical instruments skillfully.
How are arithmetic and geometric sequences similar?
Arithmetic and geometric sequences are similar in that both are ordered lists of numbers defined by a specific rule. In an arithmetic sequence, each term is generated by adding a constant difference to the previous term, while in a geometric sequence, each term is produced by multiplying the previous term by a constant factor. Both sequences can be described using formulas and have applications in various mathematical contexts. Additionally, they both exhibit predictable patterns, making them useful for modeling real-world situations.
One can draw a geometric figure using?
Geometric figures can be drawn using a compass and a straight edge. This is commonly known as ruler and compass construction.
A theorem is proved using a geometric proof?
True
Which geometric figure is created using iterations?
Fractals.
What are some jobs using geometric transformations?
archetecs
What number makes this true 4 0.4 x?
Not written very well. I am assuming you have these 3 numbers and you want to keep it in the same pattern 4, 0.4, x Mathematically I can tell you that you don't have enough information here. I can immediately think of 2 answers (there may be more) For example - using an arithmetic sequence to go from 4 to 0.4 you subtract 3.6 - now do it again and you get -3.2 Using a geometric sequence to go from 4 to 0.4 you divide by 10 - now do it again and you get 0.04 Of course you are not limited to those sequences but those are the most common. So, honestly you don't have enough information but the 2 answers that stand out are -3.2 (if you were looking for an arithmetic sequence) and 0.04 if you were looking for a geometric sequence)
