DestructionII wrote:https://prnt.sc/nqkuc3
What is the value of tangent of A SIMPLIFIED according to the image above?
Consider 34 as the hypotenuse, 16 as the opposite, and 30 as the adjacent side.
8/15
see 2 posts above
DestructionII wrote:https://prnt.sc/nqkuc3
What is the value of tangent of A SIMPLIFIED according to the image above?
Consider 34 as the hypotenuse, 16 as the opposite, and 30 as the adjacent side.
ZoruaLuhansk wrote:look at the number sqrt(2)^sqrt(2)
if it is rational, we've solved our problem
if it is irrational, then (sqrt(2)^sqrt(2))^sqrt(2) = sqrt(2)^2 = 2 does
If in triangle ABC, AB = 2sqrt(2), BC = 7, and AC = 4sqrt(2), what is the length of the median from A to BC?
DestructionII wrote:ZoruaLuhansk wrote:look at the number sqrt(2)^sqrt(2)
if it is rational, we've solved our problem
if it is irrational, then (sqrt(2)^sqrt(2))^sqrt(2) = sqrt(2)^2 = 2 does
If in triangle ABC, AB = 2sqrt(2), BC = 7, and AC = 4sqrt(2), what is the length of the median from A to BC?
Forgot to answer this one, oops lol.
I don't quite know this one, but I think you gotta find the value of: 2sqrt(2)+7, then find the midpoint of that value, so I'm assuming the answer is 4.914 - Oops if I got that wrong
DestructionII wrote:I dunno
Your father went to Farmer's Market to buy apples and oranges.
1. He bought each apple for $1.50 and each orange for $1.25.
2. He bought more than 10 fruits and spent a total of no more than $25.
What is the system of inequalities that contain two variables, and can be used to determine how much of each fruit he bought?
Additionally, where is the shaded area of the graph going to be when this system of inequalities is graphed?
DestructionII wrote:I dunno
Your father went to Farmer's Market to buy apples and oranges.
1. He bought each apple for $1.50 and each orange for $1.25.
2. He bought more than 10 fruits and spent a total of no more than $25.
What is the system of inequalities that contain two variables, and can be used to determine how much of each fruit he bought?
Additionally, where is the shaded area of the graph going to be when this system of inequalities is graphed?
Multiuniverse wrote:
This is not how you play this
If you cant answer then wait for someone who can or if no one turns up for like maybe a week then you can post
GMallow wrote:
Suppose the x values: 1, 2, 3, 4, 5
Suppose the f(x) values: 2, 9, 18, 29, 42
What is the secondary difference and the quadratic equation going to be?
ZoruaLuhansk wrote:I'd still appreciate it if anyone else wants to solve my problem
ZoruaLuhansk wrote:DestructionII wrote:ZoruaLuhansk wrote:look at the number sqrt(2)^sqrt(2)
if it is rational, we've solved our problem
if it is irrational, then (sqrt(2)^sqrt(2))^sqrt(2) = sqrt(2)^2 = 2 does
If in triangle ABC, AB = 2sqrt(2), BC = 7, and AC = 4sqrt(2), what is the length of the median from A to BC?
Forgot to answer this one, oops lol.
I don't quite know this one, but I think you gotta find the value of: 2sqrt(2)+7, then find the midpoint of that value, so I'm assuming the answer is 4.914 - Oops if I got that wrong
Suppose you have 2 copies of triangle ABC
if you rotate the second one 180 degrees and stick the two BC's together, you get a paralellogram
In a paralellogram, the sum of the squares of the sides is equal to the sum of the squares of the diagonals
one diagonal has length 7, the other has length 2*the median we want
2*AB^2 + 2*AC^2 = BC^2 + (2x)^2
16 + 64 = 49 + (2x)^2
(2x)^2 = 31
x = sqrt(31)/2
Suppose p(x) is the product of all of the factors of x. For example, p(6) = 1 * 2 * 3 * 6 = 36.
If p(p(p(p(10)))) = 10^n, what is the largest prime factor of n?
dyaomaster wrote:Hint: for a number x = 2^a * 3^b * 5^c * 7^d * ..., the number of factors is (a+1)(b+1)(c+1)(d+1)...
dyaomaster wrote:basically there’s (a+1) ways to select how many 2’s are in the prime factorization of the factor, (b+1) for how many 3’s, etc.
Multiuniverse wrote:ZoruaLuhansk wrote:DestructionII wrote:ZoruaLuhansk wrote:look at the number sqrt(2)^sqrt(2)
if it is rational, we've solved our problem
if it is irrational, then (sqrt(2)^sqrt(2))^sqrt(2) = sqrt(2)^2 = 2 does
If in triangle ABC, AB = 2sqrt(2), BC = 7, and AC = 4sqrt(2), what is the length of the median from A to BC?
Forgot to answer this one, oops lol.
I don't quite know this one, but I think you gotta find the value of: 2sqrt(2)+7, then find the midpoint of that value, so I'm assuming the answer is 4.914 - Oops if I got that wrong
Suppose you have 2 copies of triangle ABC
if you rotate the second one 180 degrees and stick the two BC's together, you get a paralellogram
In a paralellogram, the sum of the squares of the sides is equal to the sum of the squares of the diagonals
one diagonal has length 7, the other has length 2*the median we want
2*AB^2 + 2*AC^2 = BC^2 + (2x)^2
16 + 64 = 49 + (2x)^2
(2x)^2 = 31
x = sqrt(31)/2
Suppose p(x) is the product of all of the factors of x. For example, p(6) = 1 * 2 * 3 * 6 = 36.
If p(p(p(p(10)))) = 10^n, what is the largest prime factor of n?
p(x) would be x^(no. of factor/2). In the case that no. of factor is odd minus that by 1 then times the whole thing by x (because the odd one is sqrt(x))
Therefore since 10 has 4 factors (1, 2, 5, 10), p(10) is 10^(4/2) = 10^2
p(p(10)) would be p(100). 100 has 9 factors. Therefore p(100) is 100^(8/2) x 10 = 10^9
p(p(p(10)) would be p(10^9). 10^9 has ? factors
I got this far then got stuck at how many factors 10^9 has
I could probably manually do it by matching 5^9 and 2^9 but cba
I hate number theory and geometry
Also statistics
dyaomaster wrote:okay question
Find the area of pentagon ABCDE, given that AB = BC = DE = 1, CD = AE = sqrt(2), and points A, C, and E are collinear.
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