Answer:
10/12
Hope it helps.
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Answer:
1. Divide This Fraction 9/3 / 2/5
A. 6 1/2
B. 4 1/3
C. 2 1/2
D. 6 3/4
2. Max had purchased 25 apples for $15. How much did each apple cost?
A. $0.80
B. $1
C. $0.60
D. $0.40
C. What is the square root of 81?
A. 9
B. 27
C. 18
D. 36
Step-by-step explanation:
1. A is the correct answer. 9/3 / 2/5, reciprocal is the one you use to solve it. 5/2 x 9/3
45/6 = 6 3/6
6 1/2
2. You need to divide $15/25 as a number, to find the unit rate, giving you $0.60. 6 is the correct answer.
3. A is the correct answer. 9 x 9 equals 81, so therefore 9 is the correct answer.
B. 27x1/27x2
C. 3x3x3/3x3x3x2
D. 1/2
Answer: C. 27/54 .
Step-by-step explanation:
Here, given number, 27/54
Since the prime factor form of 27 =
And, the prime factor form of 54 =
putting the prime factor form of both 27 and 54 in the given numbers.
we get,
Thus, by putting the prime factor form by C we get the simplest form of the given fraction.
Therefore, Option C is correct.
Answer:
9.01 miles in 1 hour
Step-by-step explanation:
to get the answer first u need to do is turn the 20 mins to hours
well we can also turn the hour to mins and then turn it into hours
260 mins= 4.33 hours (rounded)
then 39/4.33= x/1
divided the top and bottom by 4.33
9.01/4.33 (rounded)
b. 3.15%
c. 10.5%
d. 31.5%
Answer:
157
Step-by-step explanation:
Let the number Angad was thinking be 'x'
Equation:-
1/2(x) = 78.5
x = 78.5(2)
x = 157
The equation, based on the given information, is x / 2 = 78.5. Solving this equation for x gives us x = 78.5 * 2, which means that the number thought of by Angad is 157.
From the information given in the problem, we know that Angad is thinking of a number, which we can assign as x. This number, when halved gives an answer of 78.5. To translate this into an equation, we can set x / 2 equal to 78.5. Therefore, the equation form the information given is: x / 2 = 78.5.
To find the number Angad was thinking of (x), we can solve this equation. Multiply both sides of the equation by 2 to isolate x, resulting in x = 78.5 * 2. So, the number Angad was thinking of is 157.
#SPJ3
Problem 1
The end behavior of y = 8x^4 is:
In either case, y approaches positive infinity. This end behavior is the same as a parabola that opens upward. This applies to any even degree polynomial.
Informally we can describe the end behavior as: "Both endpoints rise up forever".
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Problem 2
The end behavior of y = -49 + 5x^4 + 3x is the exact same as problem 1. Why? Because the degree here is 4. The degree is the largest exponent.
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Problem 3
For this problem we have the polynomial y = -x^5 + 5x^4 + 5
This time the degree is 5, which is an odd number.
The end behavior would be
Informally, we can state the end behavior as "Rises to the left, falls to the right".
The endpoints go in opposite directions whenever the degree of the polynomial is odd. Think of a cubic graph. The "falls to the right" is due to the negative leading coefficient.
I strongly recommend using a TI83, TI84, Desmos, or GeoGebra to graph out each polynomial so you can see what the end behavior is doing.