Answer:
60 miles can leatherback sea turtle travel in 10 hours .
Step-by-step explanation:
As given
A leatherback sea turtle can travel at a speed of 48 miles in 8 hours.
i.e
48 miles = 8 hours
A leatherback sea turtle can travel in one hour.
1hour = 6 miles
Now calculate for the 10 hours .
A leatherback sea turtle travel distance in 10 hours = 6 × 10
= 60 miles
Therefore 60 miles can leatherback sea turtle travel in 10 hours .
Answer:
1/2
Step-by-step explanation:
b. 5tan(25°)
c. 5/sin(25°)
d. sin(25°)/5
Answer:
b. 5tan(25°)
Step-by-step explanation:
The tangent function gives the ratio between the side opposite and the side adjacent to the angle. That is ...
tan(25°) = ?/5
Multiplying by 5 solves the equation:
? = 5·tan(25°)
Answer:
B
Step-by-step explanation:
I did it one usatestprep
What type of music do you prefer?
Pop Classical Rap Jazz Rock Row totals
Male student: 80 60 80 70 100 390
Female student: 200 150 20 70 50 490
Column totals: 280 210 100 140 150 880
Pop Classical Rap Jazz Rock Row totals
80 60 80 70 100 390 (Male student)
200 150 20 70 50 490 (Female student)
280 210 100 140 150 880 (Column totals)
Which of the following are possible positive associations or observations? (1 point)
1. Rock music is the most popular music for each category of students.
2. The largest difference in conditional relative frequency between males and females is for pop music.
3. The smallest difference in conditional relative frequency between males and females is for jazz music.
4. Male and female students have the same conditional relative frequency for rap music.
Answer:
The answer is 2.
The largest difference in conditional relative frequency between males and females is is for pop music.
Step-by-step explanation:
males females difference
Pop 80 200 120 ←this shows that pop has the
Classical 60 90 90 greatest difference
Rap 80 20 60
Jazz 70 70 0
Rock 100 50 50
Total 390 490 100
Answer:
it is number 3 The smallest difference in conditional relative frequency between males and females is for jazz music.
Step-by-step explanation:
Group of answer choices
2x^2+20x+100
9x^2+24x+16
(7−3x)^2
(5x+4)(5x−4)
(1−2x)(−2x+1)
4^2+6+9/4
The expressions that are perfect squares are:
2x² + 20x + 100
9x² + 24x + 16
(7 - 3x)²
To determine which expressions are perfect squares, we need to check if they can be written in the form of (a + b)², where a and b are real numbers.
Let's go through each expression:
2x² + 20x + 100:
This expression can be factored as (x + 10)², so it is a perfect square.
9x² + 24x + 16:
This expression can be factored as (3x + 4)², so it is a perfect square.
(7 - 3x)²:
This expression is already in the form (a - b)², so it is a perfect square.
(5x + 4)(5x - 4):
This is the difference of squares, not a perfect square itself.
(1 - 2x)(-2x + 1):
This is the difference of squares, not a perfect square itself.
4² + 6 + 9/4:
Simplifying, we get 16 + 6 + 9/4 = 22 + 9/4.
This expression is not a perfect square.
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Answer:
2x^2+20x+100, 9x^2+24x+16, (1−2x)(−2x+1), (5x+4)(5x−4), (7−3x)^2