Answer:
17.9 degrees
Step-by-step explanation:
tangent x= 3.2/9.9
tangent x= 0.323
x=tan^-1(0.323)
x=17.9 degrees
Please give an explanation to the answer
Answer:
x = 12
Step-by-step explanation:
This equation is very easy to solve.
3x - 13 = 23 Add 13 to both sides of the equation.
3x = 36 Divide by 3 on both sides of the equation.
x = 12
Then, check your answer by substituting the solved value.
3(12) - 13 = 23
36 - 13 = 23
23 = 23
Therefore, x = 12 is the solution to the equation.
Answer:
x = 12
Step-by-step explanation:
3x - 13 = 23
Bring non-variable numbers to other side:
3x = 36
Divide both sides by 3:
x = 12
The written expression of the 9m to the fourth power without exponents should be
Since we have to write 9m to the fourth power
So it could be like
Hence, The written expression of the 9m to the fourth power without exponents should be
Learn more about expression here: brainly.com/question/17733453
Answer:
9m^4
and if its completely not in exponent form it would be
9m x 9m x 9m x9m
Step-by-step explanation:
That's how you write it with and without the exponent symbol, hope it helps
thanks!
Answer:
4(3x+4)(3x-4)
Step-by-step explanation:
4(9x^2-16)
Answer:
4(3x−4)(3x+4)
Step-by-step explanation:
Answer:
P(t)=185,000⋅(1718)^t2
Step-by-step explanation:
To model the population of foxes t months since the beginning of Alyssa's study, we can use the equation P(t) = P(0) - (1/18t), where P(0) is the initial population of 185,000 foxes.
To write a function that models the population of foxes t months since the beginning of Alyssa's study, we need to determine the rate at which the population decreases over time. Given that the population loses 1/18 of its size every 22 months, we can use this information to develop an equation. Let P(t) represent the population of foxes at time t, and let P(0) be the initial population of 185,000 foxes.
Since the population loses 1/18 of its size every 22 months, the rate of decrease can be calculated as 1/18 per 22 months. This can be written as -1/18 per month or -1/18t per month. Hence, the equation that models the population is P(t) = P(0) - (1/18t).