If 101 plads are planted along the length and breadth of a square garden. How many plants are there in the garden 7

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Related Questions

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Find the input (x) of the function y=3x - 7 if the output (y) is 5
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Rewrite the equation so that it does not have fractions 2/3x-4=5/6

find the area of one segment formed by a square with sides of 6 inches inscribed in a circle (hint: use the ratio of 1:1:square root of 2 to find the radius of the circle)

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check the picture below.

The sum of 3 consecutive integers is 90. find the largest integer if x is the smallest integer

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Well, you get x+(x+1)+(x+2)=90 or 3x+3=90, 3x=87 or x=29. x+2=31, the largest one.

Answer:

The largest integer is x+2, or 31.

All of the following expressions are equivalent except _____.A.2 - x
B.x - 2
C.-2 + x
D.x + (-2)

Answers

A. All of the rest are x minus two, while that one is two minus x

Answer:

Step-by-step explanation:

All of the rest are x minus two, while that one is two minus x

On #10 i need help to solve this. please and thank you.

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10a. $f(x) = x - 4$
   $h(x) = √(x - 5)$
   $(f - h)(6) = (6 - 4) - (√(6 - 5))$
   $(f - h)(6) = 2 - √(1)$
   $(f - h)(6) = 2 - 1$
   $(f - h)(6) = 1$

10b. $f(x) = x - 4$
   $g(x) = (1)/(x - 3)$
   $(f * g)(x) = (x - 4)((1)/(x - 3))$
   $(f * g)(x) = (x - 4)/(x - 3)$
   Domain: (-∞, 3) ∨ (3, ∞) {x|x ≠ 3}
   Interval Notation: (3 < x < 3), (3 > x > 3)

10c. $g(x) = (1)/(x - 3)$
   $h(x) = √(x - 5)$
   $(g * h)(x) = ((1)/(x - 3))(√(x - 5))$
   $(g * h)(x) = (√(x - 5))/(x - 3)$

10d. $f(x) = x - 4$
   $g(x) = (1)/(x - 3)$
   $h(x) = \sqrt[3]{x - 7}$
   $h(x) = (f * g)(x)$
   $\sqrt[3]{x - 7} = (x - 4)((1)/(x - 3))$
   $\sqrt[3]{x - 7} = (x - 4)/(x - 3)$
   $(\sqrt[3]{x - 7})^(3) = ((x - 4)/(x - 3))^(3)$
   $x - 7 = ((x - 4)^(3))/((x - 3)^(3))$
   $(x - 3)^(3)(x - 7) = (x - 4)^(3)$
   $(x^(3) - 9x^2 + 27x + 27)(x - 7) = (x^(3) - 12x^(2) + 48x - 64)$
   $x^(4) - 16x^(3) + 90x^(2) - 216x + 189 = x^(3) - 12x^(2) + 48x - 64$
   $x^(4) + 90x^(2) - 216x + 189 = 17x^(3) - 12x^(2) + 48x - 64$
   $x^(4) + 102x^(2) - 216x + 189 = 17x^(3) + 48x - 64$
   $x^(4) + 102x^(2) + 189 = 17x^(3) + 264x - 64$
   $x^(4) + 102x^(2) + 253 = 17x^(3) + 264x$
   $x^(4) - 17x^(3) + 102x^(2) - 264x + 253 = 0$
   $x = 4\ or\ 8$

Choose the correct simplification of the expression (x2y)2. x4y3
x6y6
x4y2
xy4

Answers

Answer: The correct option is (C) $x^4y^2.$

Step-by-step explanation: We are given to select the correct expression that is equivalent to the expression below:

$E=(x^2y)^2.$

We will be using the following properties of exponents:

$(i)~(a^b)^c=a^(b* c),\n\n(ii)~(ab)^c=a^cb^c.$

We have

$E=(x^2y)^2=(x^2)^2y^2=x^(2* 2)y^2=x^4y^2.$

Therefore, the required equivalent expression is $x^4y^2.$

Thus, (C) is the correct option.

The correct simplification of the expression $(x^2y)^2$ is $x^4y^2$ .

Option C. is correct.

Here, we have,

To simplify the expression, we apply the power of a power rule,

which states that $(a^m)^n = a^{m*n$ .

In this case, $x^2y$ raised to the power of 2 can be simplified as follows:

$(x^2y)^2 = x^{2^(2) * y^(2)$

$=x^4y^2$

Therefore, the correct simplification of $(x^2y)^2$ is $x^4y^2$ .

Option C. is correct.

To learn more on Expression click:

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1. Points A and B are to be mapped onto a number line according to two equations. The solution to the equation is the coordinate of point A. The solution to the equation is the coordinate of point B. (a) Solve the first equation to find the coordinate of point A. need help quick