When might the inter-quartile range be better for describing a data set than the range?
Answer: First we have to understand that a interquartile is the distance between the first and third quartiles of a data set. It is the upper quartile minus lower quartile. Out of all the options shown above the one that represents when it might be better to use for describing a data set than the range is answer choice C) if the data has outliers.
I hope it helps, Regards.
Given the figure, both triangles are congruent.
Using the Side Angle Side (SAS) theorem, we can say thath both triangles are congruent.
The Side Angle Side theorem states that if two sides and the included angle of one triangle are equal to two sides and the included angle of another triangle, both triangles are congruent.
Here have two given sides and the angles opposite each other(vertical angles) are congruent. Thus, both triangles are congruent.
ANSWER:
Yes
SAS
Answer:
b ≤ 12
Step-by-step explanation:
The area of the rectangle is given by length multiplied by breadth.
The area of the rectangle up to 48 units square means that it can be 48 or less than 48.
If the height given is taken as the width of the rectangle then we can find the base which will be the length of the rectangle.
Area = length * breadth
4units * base ≤ 48 units square
base ≤ 48 units square/4 units
base ≤ 12 units
b ≤ 12 units
P should equal 3. hope this helps.
