interval <-1;1>, which means that this function can take values from interval <-7;-1>. The minimum value is -7.
the min of cos (5pi/6(x+4) = -1
so the min of 4cos 5pi/6(x+4 = -4
so the min of -3 + 4 cos 5pi/6(x+4 = -7
If the quadratic equation has a positive term, it also has a minimum value. This minimum can be found by graphing the function or by using one of the two equations. If you have an equation of the form y = ax ^ 2 + bx + c, you can use the equation min = c --b ^ 2 / 4a to find the minimum value.
Rearrange the function using basic algebraic rules and solve the value of x when the derivative is zero. This solution provides the x-coordinates of the vertices of the function where the maximum or minimum values occur. Convert to the original function and solve to find the minimum or maximum value.
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Answer:
-7
Step-by-step explanation:
A P E X
Miguel drove for 8 hours at a constant rate. He drove a total of 424 miles.
Donna also drove at a constant rate. The table shows the number of miles she had driven in different numbers of hours.
How do the unit rates compare?
Miguel has a (blank) unit rate of change than Donna because(blank) is greater than(blank)
Answer:
Miguel has a
greater
unit rate of change than Donna because
53 mph
is greater than
48 mph
Step-by-step explanation:
item and Lizzie needs 8 beads per item. Who, if anyone, will have me
most number of beads left over?
Answer:
both of them would have the same amount of beads left over
Step-by-step explanation:
Divide 2690 by 2 = 2690/2 = 1345
divide 1345 by 7 = 192
this remains 1
divide 1345 by 8 = 168
this remains 1
3.50x 5.00y = 97.50
solve the system of equations. how many 10 oz. boxes were sold?
6
9
12
15
Answer:
15
Step-by-step explanation:
If 10 oz. box costs $3.50 and a 16 oz. box costs $5.00 and she collected $97.50 we can represent an expression that relates for how many money Jillian made:
(1)
where x is the number of 10 oz. boxes and y is the number of 16 oz. boxes.
She sold 24 boxes therefore:
(2)
We can right equation in terms of y and substitute it into equation 1:
(2)
Solve for x:
Jillian sold 15 10oz. boxes
B- i girl for every 1.09 boys
C- 44 girls for every 48 boys
D- 11 girls for every 12 boys
The correct option is D. 11 girls for every 12 boys.
We need to determine the ratio of the number of girls to the number of boys.
Given:
Number of girls = 88
Number of boys = 96
The ratio of girls to boys can be represented as "girls : boys."
To simplify the ratio, we can divide both the number of girls and the number of boys by their greatest common divisor (GCD). In this case, the GCD of 88 and 96 is 8.
Dividing both numbers by 8, we get:
Number of girls (after dividing) = 88 ÷ 8 = 11
Number of boys (after dividing) = 96 ÷ 8 = 12
So, the simplified ratio of girls to boys is 11 : 12.
Now, let's check which option matches the simplified ratio:
A. 88 girls for every 96 boys (Does not match)
B. 1 girl for every 1.09 boys (Does not match)
C. 44 girls for every 48 boys (Does not match)
D. 11 girls for every 12 boys (Matches)
The correct option is D. 11 girls for every 12 boys.
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Answer:
There are 11 Girls for every 12 Boys in the sixth-grade class
Step-by-step explanation:
For this problem, you want to take the original rate which is 88 girls / 96 boys.
Once you have that number, you want to divide both sides by 8.
88/96 = 11/12
Х
y
1
6
3
10
4
12.
5
14
A y = x +5
By = 2x + 4
C y = 3x + 3
D
Not Here