The volume of an Oblique Pyramid can be calculated as:
Where,
B = Base Area = 12 cm²
h = Height of the pyramid = Edge Length = 4 cm
Using the values in the given formula we get:
Therefore, the volume of the oblique pyramid is 16cm³. Hence second option gives the correct answer.
Since slope-intercept form is y = mx + b where m is slope and b is the y-intercept, so to find what the equation of the line is, you need to find the values of both variables.
The equation for slope is (change in y)/(change in x), or y/x.
You can set up the equation like this;
[tex] m= \frac{y2-y1}{x2-x1}\\
m=\frac{10-5}{2-(-3)} \\
m=\frac{5}{2+3}\\
m=\frac{5}{5}
m=1 [tex]
So the slope of the line is 1.
To find the y-intercept, solve y = (1)x + b for b;
[tex] y=x+b\\
b=y-x [tex]
Plug the values of a point in for x and y;
[tex] b=10-2\\
b=8 [tex]
This brings your final equation to be [tex] y=x+8 [tex].
Answer:
use calculator
Step-by-step explanation:
1+1 = 8
because its 8
3.1 x 10 to the tenth power
Answer:
The probability that the coin landed heads is 65.3%.
Step-by-step explanation:
Given : Urn A has 5 white and 17 red balls. Urn B has 9 white and 12 red balls. We flip a fair coin. If the outcome is heads, then a ball from urn A is selected, whereas if the outcome is tails, then a ball from urn B is selected. Suppose that a white ball is selected.
To find : What is the probability that the coin landed heads ?
Solution :
Let the event A be the ball taken from Urn A (5 white and 17 red balls)
Let B=A'- the ball taken from urn B(9 white and 12 red balls)
Let W be event that a white ball is selected.
An urn is chosen based on a toss of a fair coin.
P(A) = coin landed on heads =
P(B) = coin landed on tails =
and
Using Bayes formula,
Therefore, the probability that the coin landed heads is 65.3%.