13 is 26 percent of 50.
To determine the number that 13 is 26% of, we can set up the equation:
13 = 0.26x
Here, x represents the unknown number we are trying to find. To solve for x, we divide both sides of the equation by 0.26:
13 / 0.26 = x
Simplifying the expression, we have:
x = 50
Therefore, 13 is 26% of 50.
To understand this calculation, we recognize that 26% can be expressed as the decimal 0.26. Multiplying 0.26 by the unknown number x gives us 13, which means that 13 is 26% of x. By dividing both sides of the equation by 0.26, we isolate x and find that it is equal to 50.
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Answer:
Step-by-step explanation:
The equation of slope is given by
As given
The points are (0, 32) and (100, 212) .
A. y = 7/4x + 7
B. y = - 7x - 28
C. y = - 7/4x - 7
D. y = 7x + 28
Answer:
A. y = 7/4x + 7
Step-by-step explanation:
y = mx +c
4y -7x = 8
(make y the subject of formulae)
4y = 8 + 7x
divide through by the coefficient of y (4)
y = 2 + 7/4x
7/4 = m1
since the line is parallel m1 = m2
let see :{y -y¹}÷ {x-x1} = 7/4
x¹= -4 , y¹ = 0
{y - 0} ÷ {x- (-4) } = 7/4
cross multiply
4(y - 0) = 7(x+4)
4y - 0 = 7x + 28
4y = 7x +28 +0
4y = 7x + 28
(divide both sides by the coefficient of y)
y = 7/4x +28/4
y = 7/4x + 7
A. 55 students went to the game.
B. 180 students did not go to the game.
C. More than half the students went to the game.
Mean is the average of all the paychecks, so it will be: (56.05 + 41.50 + 22.5 + 52.9 + 49.85 + 31)/ 6
The mean is: $42.30. So on average she earns $42.30 each week.
We can find the median by arranging from smallest to larges so: 22.5, 31, 41.5, 49.85, 52.9 and 56.05. Since we have an even number of entries, we will take the average of the middle two entries: (41.5 + 49.85)/2
So the median is: 45.68 (rounded to the nearest tenth)
Mode is the number that appears the most in a given set. In this set we can see, that no number is repeated. Therefore there is no mode.
When you substitute 0 for the exponent x, the expression simplifies to a times 1, which is just a. This is because any number to the 0 power equals 1. Since the initial value is the value of the function for an input of 0, the initial value for any function of this form will always be the value of a.
Answer:Sample Response: When you substitute 0 for the exponent x, the expression simplifies to a times 1, which is just a. This is because any number to the 0 power equals 1. Since the initial value is the value of the function for an input of 0, the initial value for any function of this form will always be the value of a.
Step-by-step explanation: