Answer: Angles are
and 
Step-by-step explanation:
Here, the ratio of the angles formed by diagonals and the sides of the rhombus is 6:5.
Let the angles formed by diagonals and the sides of the rhombus are 6x and 5x.
Where x is any number.
Thus, By the property of rhombus,
Diagonals perpendicularly bisect each other.
Therefore, 
⇒ 
⇒ 
⇒ 
Therefore, the angles formed by diagonals and the sides of the rhombus are
and 
⇒ The angles of rhombus are
and 
Answer:
x ≥-3
Step-by-step explanation:
7 − 9x − (x + 12) less than or equal to 25
7 − 9x − (x + 12) ≤ 25
Distribute the minus sign
7 − 9x − x - 12 ≤ 25
Combine like terms
− 10x −5 ≤ 25
Add 5 to each side
− 10x −5+5 ≤ 25+5
− 10x ≤ 30
Divide by -10. Remember that this flips the inequality
− 10x/-10 ≥30/-10
x ≥-3
9514 1404 393
Answer:
52 measures
Step-by-step explanation:
Let s represent the length of the second song. Then the first song's length is 108 -s, and the difference in length is ...
(108 -s) -(s) = 4
108 -2s = 4 . . . .collect terms
54 -s = 2 . . . . divide by 2
52 = s . . . . . add s-2
Grace's second song is 52 measures long.
Answer:
C
Step-by-step explanation:
The zeros of the function is the roots and solutions. To find them, factor the equation into two binomials.

To solve, set each binomial to 0 and solve for x.
x+6 = 0
x = -6
x-5=0
x=5
Answer:
bunches up in the middle and tapers off symmetrically at either end
Step-by-step explanation:
By definition a normal distribution is a probability distribution that is symmetric about the mean, showing that data near the mean are more frequent in occurrence than data far from the mean.
Because the data towards the mean is more frequent in occurrence, the graph peaks at the center. The data occurs less frequently at the tail ends of the distribution, thus the shape of the distribution is a bell shape that peaks at the center and tapers off towards the tails. The key characteristic is that the distribution of data is perfectly symmetrical.
This is why the answer is:
The data depicted in a histogram show approximately a normal distribution if the distribution <u>bunches up in the middle and tapers off symmetrically at either end.</u>