Answer:
b2 = 1
Step-by-step explanation:
A = h(b1 + b2)
Given:
A = 16
h = 4
b1 = 3
b2 = x
Work:
A = h(b1 + b2)
16 = 4(3 + x)
16 = 12 + 4x
4x = 16 - 12
4x = 4
x = 1
<span>What is the explicit rule for this geometric sequence?
29,23,2,6,...
For n=0 we have
</span>an=29⋅3n=0≠29<span>
an=3(29)n−1= -1</span>≠29
an=3(29)n=0≠29<span>
an=29⋅3n−1=-1</span>≠29
<span>
And
</span><span>For n=1 we have
</span>an=29⋅3n=78≠29<span>
an=3(29)n−1=77</span>≠29
an=3(29)n=78≠29<span>
an=29⋅3n−1=-77</span><span>≠29
</span><span>
All four formulas are non-correct
</span>
A rectangular prism is a shape that has six faces which are rectangular.
<h3>What is a rectangular prism?</h3>
Your information is incomplete as the diagram of the rectangular prism isn't given. Therefore, an overview will be given.
It should be noted that a rectangular prism simply means a three dimensional sold shape that has six faces that are rectangles.
The formula that's used to calculate the volume of a rectangular prism will be:
= Length × Width × Height
Learn more about rectangular prism on:
brainly.com/question/128724
#SPJ1
Bearing in mind that, if you multiply, any integer whatsoever by 2, you end up with a even integer, 17*2, or 19*2, 88*2 you name it, you get an even number
now, you can get an odd integer by simply going from an even integer, back or forth, so if you have an even number of say 24, 24 - 1, 23, 24+1, 25, 23 and 25 are the odd ones next to 24
so.. let's pick some number, let's say hmm "a", we know 2*a is even, so 2a, thus, 2a +1 or 2a -1 is an odd one.... let's use hmm 2a + 1 as our first odd integer
to jump from an odd integer to another, you simply add 2, 3+2, 5, 5+2, 7 and so on
so... our first one is 2a + 1, so the next consecutive one, will then be (2a+1)+2
and next consecutive after that is (2a+1+2)+2
so our three consecutive odd integers are then
2a + 1
2a + 3
2a + 5
now, 4 times the middle is 4(2a+3)
the sum of the first and last is (2a+1) + (2a+5)
now, two more than that is just (2a+1) + (2a+5) + 2
thus
4(2a + 3) = (2a + 1) + (2a + 5) + 2
solve for "a"