Write a power that has a value greater than 140 and less than 145.
Answers
Answer:
Step-by-step explanation:
To find: a power that has a value greater than 140 and less than 145
Solution:
Take
Here,
and
That is
Therefore,
has a value greater than 140 and less than 145.
Related Questions
Explain whether the figuers in b and d have the same area
The length of a rectangle is 10 feet more than the width. The area of the rectangle is 96 square feet. Find the dimensions of the rectangle. Solve algebraically.
there are 2 people near the river they both want to get to the other side the boat can only take one person but how do they get across
Solve for x: ( sqrt 7) ^ 6x = 49 ^ (x-6)
Answers
The simplified form of expression is 9 (3 - 2r).
Used the concept of distributive property,
The distributive property states that an expression that is given in the form of A (B + C) can be solved as A × (B + C) = AB + AC.
Given that the expression is,
27 - 18r
Apply the distributive property on the expression and it can be written as,
27 - 18r
Since LCM {27, 18} = 9
So, take 9 as a common term,
27 - 18r = 9×3 - 9×2r
= 9 (3 - 2r)
Therefore, the solution of the expression is, 9 (3 - 2r)
To learn more about the distributive property visit:
#SPJ5
27 - 18r = 9·3 - 9·2r = 9(3 - 2r)
Answers
For the given function, f(x) = 2x^6 - 2x^2 - 5, as x becomes extremely large in either the positive or negative direction, the function value grows without bound, heading towards positive infinity. This behavior is a characteristic of functions with even degrees and positive leading coefficients.
Analyzing the end behavior of a function is a valuable tool in understanding how the function behaves as the input, denoted by 'x', approaches positive or negative infinity. In this case, we are given the function f(x) = 2x^6 - 2x^2 - 5 and tasked with determining its end behavior.
Degree of the Function: The degree of a function is the highest power of the variable it contains. In our function, the highest power of the variable 'x' is 6, as it appears in the term 2x^6.
Leading Coefficient: The leading coefficient is the coefficient of the term with the highest power. In our function, the leading coefficient is 2, associated with the term 2x^6.
With these pieces of information, we can deduce the end behavior of the function:
The degree of the function is 6, which is an even degree.
The leading coefficient is 2, and it's positive.
For a function with an even degree and a positive leading coefficient, the end behavior is as follows:
As x approaches positive infinity (+∞), the function value f(x) also approaches positive infinity (+∞).
As x approaches negative infinity (-∞), the function value f(x) also approaches positive infinity (+∞).
For more such information on: function
#SPJ3
Answers
The answer would be supply
Answer:
C: Supply
Step-by-step explanation:
#PlatoFam !!!!
(y - 6) 2 = 9
(y + 6) 2 = 9
Answers
Answer: The correct option is
(B)
Step-by-step explanation: We are given to select the equation that is formed when completing the square on the following equation :
We will be using the following formula :
From equation (i), we have
Thus, the required equation that is formed is
Option (B) is CORRECT.
You should write y²-12y=-27 or y^2-12y=-27
y²-12y=-27
==>y²-2*6y+6²=-27+36
==>(y-6)²=9
(second answer)
Answers
Answer:
110.
Step-by-step explanation
4900 = 70^2
71^2 = 5041
5041- 4931 = 110
Answer is 110
Answers
Answer: Intersection of A and B = 2
Step-by-step explanation:
Total cards = 52
Let A is the event of drawing a 6 from the deck, and B is the event of drawing a black playing card from the deck.
Total cards having 6 on them = 4
[There are 4 suits of two different colors red and black.]
Total black playing card =26
Intersection of A and B = Black cards having 6 = 2
hence, Intersection of A and B = 2