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K equals 8k plus 28 math equation?
k=8k+28 k-8k=28 -7k=28 k=-(28/4) k=-4
When f varies jointly as a and t and inversely as the square of b what is the answer when determining f when k equals 3 a equals 4 t equals 6 and b equals 2?
I am assuming that k is the constant of proportionality so that f = k*a*t/b2 = 3*4*6/22 = 18
If K to the power of one third times K to the power of one third times K to the power of one third equals 1 why is x equivalent to x to the k power?
racist
What is 5k plus 2 equals -2?
5k + 2 = -2 Therefore, 5k = -4 k = -4/5 k = -0.8
If k over 3 plus k over 4 equals 1 what is k?
K/3 + k/4 = 1 LCD=12 *divide lcd by denominator* K(4) + K(3) = 12(1) 4k + 3k = 12 7k = 12 k=12/7
2k plus 42 times 2k plus 4 equals 32?
k = 14/43
What is 3k times 2k?
3k times 2k is calculated by multiplying the coefficients and the variables separately. The coefficients 3 and 2 multiply to give 6, while k times k equals k squared (k²). Therefore, 3k times 2k equals 6k².
12-4 plus k equals 85?
12 - 4 + k = 85 8 + k = 85 k = 77
K times 7 equals 35?
5
What is the answer to 4k-3 equals 3k plus 4?
Take 3k from both sides to get k-3 equals 4, so k is 7
K-32 equals 16-2 plus 4 what is k?
50
What is the function of k if x equals 4 and y equals -12?
16
What is negative -k plus negative -k if k equals 2?
neg(-k) + neg(-k) = k + k = 2k = 4
K equals 8k plus 28 math equation?
k=8k+28 k-8k=28 -7k=28 k=-(28/4) k=-4
How many ways can you select 4 cards from a regular deck of 52 cards?
To determine the number of ways to select 4 cards from a standard deck of 52 cards, we use the combination formula, which is given by ( C(n, k) = \frac{n!}{k!(n-k)!} ). Here, ( n = 52 ) and ( k = 4 ). Thus, the calculation is ( C(52, 4) = \frac{52!}{4!(52-4)!} = \frac{52!}{4! \cdot 48!} = \frac{52 \times 51 \times 50 \times 49}{4 \times 3 \times 2 \times 1} = 270725 ). Therefore, there are 270,725 ways to select 4 cards from a deck of 52 cards.
How do you write it in numbers k is a function of n and 7 times n equals k?
k = f(n) = 7n
When f varies jointly as a and t and inversely as the square of b what is the answer when determining f when k equals 3 a equals 4 t equals 6 and b equals 2?
I am assuming that k is the constant of proportionality so that f = k*a*t/b2 = 3*4*6/22 = 18
