Sample Response: Rotations are rigid transformations, which means they preserve the size, length, shape, and angle measures of the figure. However, the orientation is not preserved. Line segments connecting the center of rotation to a point on the pre-image and the corresponding point on the image have equal length. The line segments connecting corresponding vertices are not parallel.
2√5(√3+3√5)
(1.73+3+2.23)= (6.96)
2√5= 4.23
4.23(6.96)= 29.44
Answer:
B. 8m
Step-by-step explanation:
Given:
The figure is a kite having points QRST.
It has short diagonal QS.
Long diagonal RT
Diagonal Intersect at point P.
side QR = 10m
Diagonal QS = 12m
We need to find the length of segment RP.
According Diagonal Property of kite.
It states that Diagonals of Kite perpendicularly bisects each other.
QP = PS
RP = PT
But QS = QP + PS
QS = QP + QP
QS = 2 QP
QP = 
QS = 
Now In Δ QPR
m∠ P = 90° (Diagonals of a kite is perpendicular to each other)
Now by Pythagoras theorem;
Hence the Length of segment RP is 8m.
Answer:
47/7, -9/14
Step-by-step explanation:
first you'd solve for x then substitute then find y then substitute the x into the y equation and bam
Answer:
3 terms
Step-by-step explanation:
Each of the following is a term:
13·8, or 5.
-5·2, or -10
(6/3), or +2
And so the value of the entire expression is 104 - 10 + 2, or 94 + 2 = 96
The specific answer to this question is : "this expression has three terms."
