times larger is the elephant's mass as compared to the ant's mass.
Given that, the mass of an ant is approximately and the mass of an elephant is approximately .
We need to find how many times larger is the elephant's mass as compared to the ant's mass.
In mathematics, an equation is a formula that expresses the equality of two expressions, by connecting them with the equals sign =.
Let x be the number of times the elephant's mass is larger than an ant's mass.
So, x=The elephant's mass/An ant's mass=
Therefore, times larger is the elephant's mass as compared to the ant's mass.
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Answer:
Mass of elephant/mass of ant = 8x10^6/4x10^-3 = 2x10^9. Therefore, mass of elephant = 2x10^9 times mass of ant.
Step-by-step explanation:
5(2x -3) + 4( x + 1)
Answer:
14x-11 is your correct answer!!
Step-by-step explanation:
To find the value of k that satisfies the equation 7(7 - k) + 3k = -2(9k + 4) + 15, you can follow these steps:
1. Distribute the constants and variables on both sides of the equation:
7 * 7 - 7 * k + 3k = -2 * 9k - 2 * 4 + 15
2. Simplify both sides:
49 - 7k + 3k = -18k - 8 + 15
3. Combine like terms on each side:
(49 - 8) - 4k = -18k + 15
41 - 4k = -18k + 15
4. Move the variable terms to one side and the constant terms to the other side by adding 18k and subtracting 41 from both sides:
41 - 4k + 18k = 15
14k - 41 = 15
5. Add 41 to both sides to isolate the variable term:
14k = 15 + 41
14k = 56
6. Finally, divide by 14 to solve for k:
k = 56 / 14
k = 4
So, the value of k that satisfies the equation is k = 4.
B. 8 ^ 32
C. 24 ^ 12
D. 8 ^ 12
The domain of this function is ?
negative infinity to zero
0 to infinity
negative infinity to infinity
The range of this function is?
0 to infinity
3 to infinity
negative infinity to infinity
The domain of this function is:
C.) Negative infinity to infinity
The range of this function is:
A.) 0 to infinity
Y=4^x-5+3
The domain of this function is:
C.) Negative infinity to infinity
The range of this function is:
B.) 3 to infinity
For the function y = 3 • 5x, the domain is all real numbers (negative infinity to infinity) and the range is all real numbers from zero to infinity.
In mathematics, the domain of a function is the complete set of possible values of the independent variable. In the case of the function y = 3 • 5x, the independent variable is 'x' which can take any real number. Therefore, the domain of this function is from negative infinity to infinity.
The range of a function is the complete set of possible values of the dependent variable. In this function, the dependent variable is 'y', which increases as 'x' increases. Because the lowest value y can take is 0 (when x is 0), the range is from 0 to infinity.
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