An irrational number that lies between the two given ones, 0.6333.... and 0.64 is:
√7 - 2.01 =0.63575...
<h3>How to find an irrational number between the two given ones?</h3>
Remember that an irrational number is a number that can't be written as the quotient between two integers.
Here we want to find two numbers between 0.6333 (where the 3 repeats infinitely) and 0.64
So we cold try to find a number like:
6.3349412490184...
Such that there is no pattern (because if there were a pattern, it would not be an irrational number).
An example of this can be, for example:
√7 = 2.64575...
This is an irrational number.
Now, if we subtract 2.01 from that we will get:
√7 - 2.01 = 2.64575... - 2.01 = 0.63575...
This is an irrational number and lies between the two given ones, then we conclude that √7 - 2.01 =0.63575... is a correct option.
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Answer:
A. 12+2p
G. p+p+12
Step-by-step explanation:
The Eagles basketball team scored 12 more than 2 times as many points in the last game of the season than in the first game
Number of points scored in the last game of the season = 2p + 12
A. 12+2p
Equivalent
B. 2+p+12
= P + 14
Not equivalent
C. 2+12p
Not equivalent
D. p(2+12)
= 2p + 12p
Not equivalent
E. p+2+12
= P + 14
Not equivalent
F. 12p+2p
Not equivalent
G. p+p+12
= 2p + 12
Equivalent
18 = ab^2
60.75 = ab^5
from first equation:- a = 18/b^2
so
60.75 = (18/b^2) * b^5
60.75 = 18b^3
b = cube root (60.75 / 18)
b = 1.5
so a = 18/1.5^2 = 8
so the required equation is y = 8(1.5)^x
Answer I’m not sure what your asking but I’ll try my best to answer
Answer #2
Point form: (5,20)
Equation form: x=5, y=20
Answer #3
Point form: (15,11)
Equation form: x=15, y=11
Answer #4
Point form: (7,-1)
Equation form: x=7, y=-1
I hope this helped :)
Based on the definition of an isosceles trapezoid, the measure of angle MQP in the figure shown is: m∠MQP = 73°.
<h3>What is an Isosceles Trapezoid?</h3>
An isosceles trapezoid has the following properties:
- It has two diagonals that are equal.
- It has a pair of opposite sides that are congruent and a pair of opposite sides that are parallel.
- Opposite angles in an isosceles trapezoid are supplementary.
The figure given is an isosceles trapezoid.
The measure of angle MNP is given as 107°.
Angle MQP and angle MNP are opposite angles.
Based on the properties of an isosceles trapezoid, we have:
m∠MQP + m∠MNP = 180
Substitute
m∠MQP + 107 = 180
m∠MQP = 180 - 107
m∠MQP = 73°
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