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In mathematics, the associative property is a property of some binary operations. In propositional LOGIC, ASSOCIATIVITY is a valid rule of replacement for EXPRESSIONS in logical proofs.

On SOLVING equation we'll GET 4 and z=5 so z(1.5+9.) we'll get 42

Hiii FRIEND,

LET X must be added to 49:68 to become it 3:4

THEREFORE,

49/68 + X = 3/4

49 + 68X ÷ 68 = 3/4

4(49+68X) = 68 × 3

196 + 272X = 204

272X = 204-196

272X = 8

X = 8/272 = 2/68 = 1/34

Hence,

1/34 must be added to 49/68 to MAKE it 3/4

HOPE IT WILL HELP YOU.... :-)

4x(2x+3)(2x-1)(x+1)-54. 

(8x² + 12)(2x-1)(x+1)-54

(64x³+24x-8x²+12) (x+1) -54

64x^4+24x²-8x³+12x+64x³+24x-8x²+12

{bring all LIKE terms together}

64x^4+24x²-8x²-8x³+64x³+12x+24x+12-54

=64^4 + 16x² + 56x³ + 36X - 42  is the answer.............

.....................................................................................................................

HOPE it helps u

Sin = OPPOSITE ÷ hypothenuse
Cos = opposite ÷ ADJACENT
Tan = adjacent ÷ hypothenuse

Those are the trigonometric ratios.

HOPE it helps.

Good LUCK.

Total outcomes=52
no. of favourable outcomes=29
p(GETTING a BLACK card or 6)=29/52

That can be your ANSWER, if you just WANT to SIMPLIFY it

First rationalize their denominators
you'll GET FOLLOWING no.s

2 +✓2+2✓3/3 +2✓5/5 +2✓6/6+2✓7/7+✓2/2+1/3
Now take LCM which is 210

(420+420✓2 + 140✓3 + 84✓5 + 70✓6 + 60✓7 + 420✓2 +210) / 210

now just ADD them

Hey friend,
Here is the answer you were looking for:

Given the values:

√10 = 3.162



Hope this helps!!

If you have any DOUBT regarding to my answer, FEEL free to ask in the COMMENT section or INBOX me if needed.

@Mahak24

Thanks...
☺☺

What we FIND .
SI or CI

10+10
=20
Hope it is HELP you. .

A Bézier curve is a parametric curve frequently used in computer graphics, animation, modeling, CAD, CAGD,  and many other related fields.

Bezier curves and surfaces are curves written in Bernstein basis form; so, they are known many years ago. However, these applications are used heavily only in the last 30 years. Why? What are your thoughts and opinions?

http://en.wikipedia.org/wiki/B%C3%A9zier_curve

Bézier curves are also used in the time domain, particularly in animation and interface design, e.g., a Bézier curve can be used to SPECIFY the velocity over time of an object such as an icon moving from A to B, rather than simply moving at a fixed number of pixels per step. When animators or interface designers talk about the "physics" or "feel" of an operation, they may be referring to the particular Bézier curve used to control the velocity over time of the move in question.

The mathematical basis for Bézier curves — the Bernstein polynomial — has been known since 1912, but its applicability to graphics was understood half a century later. Bézier curves were widely publicized in 1962 by the French engineer Pierre Bézier, who used them to design automobile bodies at Renault. The STUDY of these curves was however first developed in 1959 by mathematician Paul DE Casteljau USING de Casteljau's ALGORITHM, a numerically stable method to evaluate Bézier curves, at Citroën, another French automaker.

Let speed of a is v and he COMPLETED DISTANCE in t. i.e. v*t=100
therefore,
speed of b is 90/t and speed of c is 87/t.

for 180M, TIME taken by b is 180/(90/t)=2t.
and in this time interval of 2t distance covered by c is 2t*(87/t)=174m
hence b will beat c by 6m.

Y=k*i/x
x1y1=x2y2
2*20=x*1.25
x=32

Opposite angles of rhombus are equal.
so LET acute ANGLE be x then obtuse angle would be 2x +30 then by angle sum property of quadrilateral
x+2x+30 +x+2x+30 = 360°
6x +60=360
6x = 360-60 = 300
x = 300/6
x= 50
now obtuse angle= 2x +30 = 2*50 +30
=> 100+30=130
Acute angle =60
Obtuse angle= 130
Since opposite angles are equal therefore all 4 angles are
60,130,60,130
hope it HELPS.
If it helps mark it brainliest. Thanks

1/3 will be the ANSWER of this QUESTION.

Hey

dude

here is your answer


The CARDINALITY of the Employee table in relationship to the Employee_Salary table will be one to one, SINCE an employee can only have one salary, and vice VERSA. ... There are three degrees of Cardinality, KNOWN as: • One-to-One (1:1):One occurrence of an ENTITY relates to only one occurrence in another entity.

Make DENOMINATOR equal by MULTIPLYING to numerator.
Then, between these numerator you can find rational numbers between given two rational numbers

Hey FRIEND!!!!

REMAINDER is "6"

I hope it will HELP me..

In VOLUME (10%)^3
in VOLUME6(10%)^2

By x-a is zero.

is this what you are ASKING.

Dtkshrsjgzjgdjgdjgzhfxjzhfzhf

3.1638 is the ANSWER
PLEASE SEE to it

Can U PLS ATTACH the PIC with QUESTION

Here your ANSWER PLZ. in ATTACHMENT.
I HOPE it is helpfull for you.

The first vector SPACE you learn about is probably the "arrows" in the xy-plane that go from the origin to any point (x,y).  You can add "arrows" together -- e.g. the vector to (a,b) plus the vector to (c,d) is the ARROW from the origin to (a+c,b+d).  You can scale "arrows" -- e.g. if you want to scale the vector from the origin to (a,b) by the CONSTANT c, you get the vector from the origin to the point (ca,cb).   These scalable, addable "arrows" satisfy all the requirements for a vector space.  

But they aren't the only things that do.  Arrows in 3 dimensions from the origin to the points of the form (x,y,z) with the usual ideas of adding and multiplying work too.  But so do things that aren't at all like arrows in Euclidean space.  As it turns out, the set of all solutions of a LINEAR homogeneous ODE with constant coefficients is one such set that isn't at all like vectors in Euclidean space, but they are a vector space.  How does this work?

A solution to the equation is now a vector.  Given any two vectors (i.e. solutions) in the space, you can add them together and get a vector in the space.  Why?  Because the sum of any two solutions MUST be a solution.  (That's a REALLY important property of linear homogeneous odes and isn't too hard to show.  You should show it yourself if you haven't seen it already.)  Also, given a vector (i.e. a solution) in the space, you can multiply it by a constant and get another vector in the space.  Again, that's a really important property of such equations that isn't hard to show.

We can't CONSTRUCT as the SIDES doesn't FORM a TRIANGLE

X^2+xa/b+xb/a+1=0
x(x+a/b)+b/a(x+a/b)=0
(x+a/b)(x+b/a)=0
x=-a/b,-b/a

Since=cosx and X ACUTE THEREFORE x =45 ° or π/4 and seca=coseca will be same that of 45°

In June 1815, NAPOLEON's forces marched into Belgium, where separate ARMIES of British and PRUSSIAN troops were camped. At the Battle of Ligny, on June 16, Napoleon defeated the PRUSSIANS under the command of Gebhard Leberecht von Blucher. However, the FRENCH were unable to totally destroy the Prussian army.