Answer:
The midpoint of CD is (1,4.5)
Step-by-step explanation:
The endpoints of CD are C(−2, 0) and D(4, 9).
To find midpoint , we use midpoint formula
C(−2, 0) is (x1,y1) and D(4, 9) is (x2,y2)
Plug in the values in the formula
(1,4.5)
<em>1, 4.5</em>
for midpoint
x₁ = -2, y₁ = 0
x₂ = 4, y₂ = 9
(x₁+x₂)/2 , (y₁+y₂)/2
(-2+4)/2 , (0+9)/2
2/2 , 9/2
1, 4.5
then value is 0.0228
Maximum weight capacity= Y1
Elevator's loaf = Y2
probability that is overloaded :
P(Y2 > Y1)
TakingP( Y2 - Y1) > 0
E[Y1 - Y2 ] = 500 - 4000 = 1000
P( Y2 > Y1) = P( Y2 - Y1 > 0 ) = P( Y1 - Y2 < 0 ) ;
E[Y1 - Y2] = 500-4000 = 1000
P (Y2 > Y1 )
then
P (Y1 - Y2 < 0)
P((Y1-Y2)-1000)/50 = (0-1000/500)
P((Y1 - Y2 ) - 2)
A's
Mode is defined as the number, or in this case grade, that appears most often in a set of numbers. Seeing as 10 is the most number of a certain grade recieved, the corresponding grade A is the mode.
x = 4
Consecutive angles in a parallelogram are supplementary, sum to 180°, so
14x + 6 + 118 = 180
14x + 124 = 180 ( subtract 124 from both sides )
14x = 56 ( divide both sides by 14 )
x= 5 1/3
l3x-5l=11
3x-5=11
+5 +5
3x=16
/3 /3
x=5 1/3