You can dispose a number 
of elements in a matrix-like formation with 
shape if and only if 
and 
both divide , and also 
.
So, we need to find the greatest common divisor between 
and 
, so that we can use that divisor as the number of columns, and then.
To do so, we need to find the prime factorization of the two numbers:
So, the two numbers share only one prime in their factorization, namely 
, but we can't take "too many" of them: has "three two's" inside, while has "five two's" inside. So, we can take at most "three two's" to make sure that it is a common divisor. As for the other primes, we can't include 
nor 
, because it's not a shared prime.
So, the greater number of columns is 
, which yield the following formations:
we know that
In a parallelogram opposite sides are parallel and congruent
so
AB=DC
AD=BC
in this problem
AX ≅ CY
then
BX ≅DY
therefore
Area of the trapezoid AXYD is equal to the area of the trapezoid XBCY and the sum of the areas of both trapezoids is equal to the area of parallelogram ABCD
<u>the answer is the option</u>
Each area is equal to half of the area of ABCD
We have to calculate (4ten thousands 8 hundreds) : 10 and to show it in the unit form.
4 ten thousands 8 hundreds = 40,000 + 800 = 40,800
40,800 : 10 = 4,080
Answer:
4,080 in the unit form.
B + (-60) = -14
-60 -60
---------------
b = -74
What error, if any, did Maureen make?
Maureen's work is correct, and her original balance was -$74.
Maureen should have added 60 to both sides.
Maureen should have added 14 to both sides.
Maureen made a computational error when she subtracted -14 - 60
Maureen's work is correct, and her original balance was -$74.
--> Maureen should have added 60 to both sides.
Maureen should have added 14 to both sides.
Maureen made a computational error when she subtracted -14 - 60
The volume is the product of the length, width, and height.
... V = LWH
... V = (10 in)(7 in)(5.5 in) = 385 in³
