(x+2) (x+3) what is the answer

Answers

Answer 1

Answer: the answer is x+5 that is your answer

Answer 2

Answer: That is your answer x+5

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What is the solution set for x in log4(x+5)+log4x=log4 14

Answers

$log_ {4} (x+5) + log_4(x) = log_4(14)$

For logs with same base :

$log_b(f(x)) + log_b(g(x)) = log_b(f(x)*g(x))$

$Log_4(x+5) + log_4(x) =log_4((x+5)x)$

$log_4((x+5) = log_4(14)$

When the logs have the same base :

$log_b(f(x)) = log_b(g(x))$

$F(x) = g(x)$

For $log_4((x+5)x) = log_4(14)$

Solve $(x+5)x = 14$

expand

$(x+5)x = x^2 + 5x$

$x^2+5x+14$

$(x-2)(x+7) = 0$

$x = 2 , x = - 7$

Therefore, the final solution : $x = 2$

hope this helps!

Please assist with these problem

Answers

Answer:

x = 5

Step-by-step explanation:

The expression simplifies to 5x-25 (x≠0), so has solution ...

5x -25 = 0

x - 5 = 0 . . . . divide by 5

x = 5 . . . . . . . add 5

The only zero is at x=5.

The graph of the function is the line y = 5x-25, with a "hole" at x=0.

Two towns are located at points A(2,-2) and B (8,5). A new school is to be built on a straight road with equation -x+7y=-4. Find the location of the school so that it is equaidistant from the two towns

Answers

Final answer:

The problem asks for a location that is equidistant from towns A and B and lies on the given road. Calculating the midpoint of A and B, we get (5, 1.5). However, this point does not lie on the road denoted by -x + 7y = -4. So, we cannot determine the exact location of the school with the given conditions.

Explanation:

In this problem, the location of the school should be the midpoint of the line between towns A and B as it is equidistant from both towns. First, let's calculate the midpoint (M) coordinates. The formulas for finding the x and y coordinates of the midpoint are (x1 + x2) / 2 and (y1 + y2) / 2 respectively. Using these formulas, we get the coordinates of M as (2+8)/2, (-2+5)/2 = (5, 1.5). However, we should ensure that this point lies on the given road, which is denoted by the equation -x + 7y = -4. Substituting the coordinates of M in the equation, we get -5 + 7*1.5 = -5 + 10.5 = 5.5 which is not equal to -4. So, (5, 1.5) is not a valid location for the school. Unfortunately, with the given conditions, we cannot determine the exact location of the school. Additional information or revision of the conditions might be necessary to solve this problem.

Learn more about Coordinate Geometry here:

brainly.com/question/34726936

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John finds that he can make 34 cookies from a single batch of a recipe. If he makes six batche, how many cookies can he make?

Answers

Since 34 cookies are in a batch and you need 6 of them, you multiply 6 times 34 to get 204 cookies for 6 batches.

John can make 204 cookies
Multiply 34x6=204
so John can make 204 cookies for 6 batches.
Hope I helped, and goodluck!

For the graph shown, select the statement that best represents the given system of equations.Number graph ranging from negative five to five on the x axis and negative six to four on the y axis. A line with a negative slope is drawn on the graph.
6x + 4y = 2
3x + 2y = 1

A.
not enough information

B.
coincident

C.
consistent and independent

D.
inconsistent

Answers

Answer:

B. coincident

Step-by-step explanation:

An coincident system of equations means that it has infinite solutions, because one line is on the other one. This happens when their equation are the same, or their "parent" line is the same.

So, given equations are:

6x + 4y = 2 and 3x + 2y = 1

Observe that if we divide the first by 2, we have

$(6x + 4y)/(2)=(2)/(2)\n(6x)/(2)+(4y)/(2)=1\n 3x+2y=1$

As you can see, using the first equation, we found that it has the same "parent" equation than the second equation. In other words, they are basically the same. This means that they represent the same line, so, the system is coincident and they have infinite solutions.

After analyzing the data provided in this question one can conclude that they are coincident. For the first system equation we have: 6x + 4y = 2. If we divide everything by 2 we will get: 3x + 2y = 1. Coincident means the same line.

The answer is choice B). Coincident.

I hope it helps, Regards.

PLEASE HELP I WILL MARK BRAINLIEST PLUS 50 POINTSThe graphs below shows some properties of regular polygons.

When compared with the independent variable, how many of the graphs represent a linear relationship?

0
1
2
3

Answers

Answer:

2 graphs represent a linear relationship

Step-by-step explanation:

2 out of your 3 graphs make a straight line if you were to draw a line throught the points

Answer:
2
Explanation:

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