Arrange them starting from the smallest to the largest.
In this problem the number we are working with is:
105,159
By definition we note:
thousand place: a five-digit quantity greater than zero.
Moreover, the rounding rule is:
if the digit being removed is 5 or more, increase the kept digit by one.
Therefore, rounding to the nearest ten thousand yields:
105,159 = 110,000
Answer:
105,159 rounded to the nearest ten thousand is:
105,159 = 110,000
Since this parabola intersects the center, its formula is:
y = ax². Given that it opens downward, the coefficient a must be negative.
Thus, the equation can be expressed as:
y = - ax², with the axis of symmetry located at x = 0.
The height measures 84 ft when the parabola's opening is 42 ft wide.
This indicates that for the height y, the corresponding x-values are +21 and -21 (due to symmetry).
To find a, let's substitute y and x with their respective values:
y = - ax²
84 = - a(21)²
84 = - a(441), leading to a = - 84/441 ↔ a = - 4/21.
Therefore, the final equation is: y = -4/21 x².
The variation in pricing is not due to the type of activity since it remains the same. Instead, the cost fluctuates based on the day of the week.
Answer:
The equation (in t(n) notation) can be expressed as t(n) = 325(1.04) raised to the 12th power. Alternatively, you would obtain 520.34 if rounding up the half cent.
Step-by-step explanation:
The initial value is 325. The factor of 1.04 acts as the multiplier since the growth rate is 0.04, and including 1 is necessary to prevent a 96% decline each iteration.
