Is 26 a perfect square?

Answers

Answer 1

Answer: No, it's not.

No number times itself can equal 26.

A perfect square example is 36, where 6 and 6 multiplied by each other can equal, you know, 36.

Related Questions

Plz I really need help GIVING OUT 52 POINTS!!!Part A: The Sun produces 3.9 ⋅ 1033 ergs of radiant energy per second. How many ergs of radiant energy does the Sun produce in 2.45 ⋅ 105 seconds? Express your answer in scientific notation and show your work. (5 points)Part B: Which is the more reasonable measurement of the distance between the tracks on a DVD: 7.4 ⋅ 10−4 mm or 7.4 ⋅ 104 mm? Justify your answer. (5 points)
0.52 in the simplest form .
A sphere and a right cylinder have the same radius and volume. The cylinder has a height of 6 centimeters. What is the radius?
The equation for the best fit line is y=5.2x+18. It says if the observed value when x=10 was y=62, then which of the following represents the value of the residual for this point. The options are 52, 8,-8,&-10. i need help please!!
How do you solve this problem 19 1/6 - 14 1/3

Whats the answer? A, B, C, or D ?

Answers

D is the answer hello

Can someone PLEASE explain cos and sin?!

Answers

Yes.

If you have a RIGHT triangle with a 29-degree angle in it, and you
divide the length of the leg adjacent to the angle by the length of the
hypotenuse, then it doesn't matter whether the triangle is drawn on
the head of a pin or on a piece of paper that reaches from the Earth
to the Moon, the quotient of (adjacent)/(hypotenuse) will always be
the same number ... about 0.875 .

That number is a property of every 29-degree angle, no matter the size
of the right triangle that it's in. It's called the cosine of 29 degrees.

If you were to divide the leg opposite the 29-degree angle (instead of
the adjacent leg) by the length of the hypotenuse, you'd get a different
number ... about 0.485 . That number is also a property of every 29-degree
angle, no matter the size of the triangle around it. That one is called
the sine of 29 degrees.

I just used 29 degrees as an example. Every angle has a sine and
a cosine, and a few other things too.

If you have an angle, there's no easy way to calculate its sine or its
cosine. You just have to look them up. They're in tables in books,
or on line (just put 'cosine 29' in Google), and if you have a calculator,
they're probably on your calculator too.

You don't know yet what these are good for, or what you can do with
them. That'll be coming up in math before you know it !

So the easiest answer to your question is:

Every angle has properties, characteristics, and aspects of its
personality that you never notice until you really get to know it.
They're called the sine, the cosine, the tangent, the cotangent,
the secant, and the cosecant. They're all numbers, and every
angle has a full set of them !

Using sine and cosine, it's possible to describe any (x,y) point as an alternative, (r,θ) point, where r is the length of a segment from (0,0) to the point and θ is the angle between that segment and the x-axis. This is called the polar coordinate system, and the conversion rule is (x,y) = (rcos(θ),rsin(θ )).

Which ratio is the same proportion as 36:64 in fraction

Answers

9:16???
or.....
9/16???

Answer:

Your Answer is 9/16

What is 0+50 x 1-60-60 x 0+10?

Answers

I THINK IT'S
0+50*1-60-60*0+10= 0

0+50=50x1-60-60=-119x0+10=10 so (50)x(-119)x(10)=-59,900 but if those arent seperated and in order the answer would be 10 because everything times 0 plus 10

The relationship between men's whole-number shoe sizes and foot lengths is an arithmetic sequence, where a, is the footlength in inches that corresponds to a shoe size of n. A men's size 9 fits a foot 10.31 inches long, and a men's size 13 fits a
foot 11.71 inches long. What is the explicit formula for the arithmetic sequence? Round to the nearest hundredth, if necessary.
0 6, 7,514 0 35(n-1)
O a. - 9-0 35(n-1)
O a-9-286(n-1)
O a, - 10 31-2 86(n-1)

Answers

Answer:

$a =7.51+ 0.35(n - 1)$

Step-by-step explanation:

The arithmetic sequence has the form:

$a =a_1 + d(n - 1)$

When a=10.31, n=9, we substitute to get:

$a_1 + 8d = 10.31....eqn1$

Similarly, when n=13 and a=11.71, we get:

$a_1 + 12d= 11.71....eqn2$

Subtract equation 1 from equation 2 to get:

$4d = 1.4$

This implies that

$d = 0.35$

Substitute into the second equation to get:

$a_1 +12(0.35) = 11.71$

Solve to get

$a_1 = 7.51$

Hence the explicit formula is:

$a =7.51+ 0.35(n - 1)$

Answer:

Step-by-step explanation:

I got it right on edge

The ice ages are an example of climate change.where else have you heard about climate change

Answers

Global warming is an example because the Earth is moving closer to the sun, so the earth is slowly getting hotter.

Final answer:

Climate change is a well-documented phenomenon that has occurred throughout Earth's history, including the ice ages.

Explanation:

Climate change is a well-documented phenomenon that has occurred throughout Earth's history. One example of climate change is the ice ages, which occurred periodically over the past half million years. During an ice age, the temperature in the Northern Hemisphere decreases, causing the growth of glaciers and ice sheets.

Learn more about climate change here:

brainly.com/question/33588826

#SPJ2

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