25 points!!! Please help but DON'T give an answer pls Am i right?

Answers

Answer 1

Answer:

I dont think so lol try drawing it out a translation is the same shape or point but in another quadrant either over the x axis or y axis

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Which graph shows an increasing linear function? p.s dont mind the tabs lol!!!

Answers

i believe it’s the bottom left graph

A rectangular gift box is 9inches inches wide, 12 inches long and 5 inches tall. How much wrapping paper is needed to cover the box exactly

Answers

Answer:

You will $426 \:in^2$ wrapping paper to cover the box.

Step-by-step explanation:

To find how much wrapping paper you will need to cover the box, you will have to find the surface area.

The surface area is the amount of area around the outside of an object.

The outside surface area of a box is given by

$S=2(h \cdot W) + 2(h\cdot L) + 2(W \cdot L)$

where h is the height, W is the width, and L is the length of the box.

From the information given we know that the height is 5 inches, the width is 9 inches, and the length is 12 inches.

Applying the above formula we get that

$S=2(5 \cdot 9) + 2(5 \cdot 12) + 2(9 \cdot 12) \nS=2\cdot \:45+2\cdot \:60+2\cdot \:108\nS=90+120+216\nS=426 \:in^2$

You will $426 \:in^2$ wrapping paper to cover the box.

PLS HELP BEST ANSWER GETS BRAINLIEST\A dog needs 4/3 liters of water for 2/5 of a day. How many liters of water does the dog need for an entire day? *

Answers

Answer:

A dog needs 4/3 liters of water 2/5 of a day, Therefore

he'll need 4/3 liters for 5/2 day or

4/3 * 5/2 = 20/6 = 10/3 liters or 3 and 1/3 liters per day

Step-by-step explanation:

The number of mold cells doubles every 12 minutes. At this moment, there are x mold cells present on a piece of bread. Which of the following represents the number of mold cells present one hour from now?

Answers

The no. of mold cells one hour from now will be 32 $x$ .

Given,

The number of mold cells doubles every 12 minutes.

Let at time $t$ we have x mold cells.

So, after 12minutes, the no of molds at $,t_(12) =t+12$ the no. of mold will be $2x.$

After further 12 minutes at, $t_(24) =t+24$ , the no. of mould will be $4x$ .

After further 12 minutes at, $t_(36) =t+36$ , the no. of mold will be $8x$ .

After further 12 minutes at, $t_(48) =t+48$ , the no. of mold will be $16x.$

After further 12 minutes at, $t_(60) =t+60$ , the no. of mold will be $32x$ .

Hence the no. of mold cells one hour from now will be 32 $x$ .

For more details follow the link:

brainly.com/question/11897796

Answer:

Step-by-step explanation:

Suppose that at time $t_0$ we have x mold cells. We are told that after 12 minutes the amount present is double. That is a $t= t_0+12$ we have 2x cells. Then, at $t = t_0+24$ we have (2x)*2 = 4x. We can continue as follows

$t: t_0+36$ we have (4x)*2 = 8x.

$t: t_0+48$ we have (8x)*2 = 16x

$t: t_0+60$ (one hour later) we have (16x)*2 = 32x.

So after one hour from now we have 32x cells.

In a basketball game, Carolyn made 14 out of 20 shots. Anna made 16 out of 24 shots. Explain how you can tell if the two players made a proportional number of shots.

Answers

Answer:

You will want to set up the ratio for each and set them equal to each other. Then you can cross multiply to verify if you get the same answer. Another strategy is to set up each ratio and then reduce to lowest terms to see if you get the same fraction.

Brainlist please?

A bacteria culture starts with 900 bacteria and doubles in size every half hour.(a) How many bacteria are there after 4 hours?
(b) How many bacteria are there after t hours?
(c) How many bacteria are there after 40 minutes? (Round your answer to the nearest whole number.)
(d) Graph the population function and estimate the time for the population to reach 40,000. (Give your answer to the nearest tenth.)

Answers

(a) 230400 (b)900(2)^2t (c)2297

Final answer:

This problem involves calculating a bacteria culture's exponential growth over time. After 4 hours, there are 230,400 bacteria; after t hours, the formula 900*2^(2t) can be used to find the population. After 40 minutes, there are approximately 2,165 bacteria. The population reaches 40,000 after about 4.4 hours.

Explanation:

This problem is an example of exponential growth, which can be described by the equation N = N0 * 2^(t/T), where N is the final population, N0 is the initial population, t is the time elapsed, and T is the doubling time.

(a) After 4 hours (or 8 half-hours), the number of bacteria is 900 * 2^8 = 230400.
(b) After t hours (or 2t half-hours), the number of bacteria is 900 * 2^(2t).
(c) After 40 minutes (or 4/3 of a half-hour), the number of bacteria is 900 * 2^(4/3) = 2165, rounded to the nearest whole number.
(d) To graph the population function, plot time (in half-hours) on the x-axis and population on the y-axis. To estimate the time for the population to reach 40000, find the value of t such that N = 40000 = 900 * 2^(2t). Using logarithms, we get t = (log2(40000/900)) / 2 = 4.4 hours, rounded to the nearest tenth.

Learn more about exponential growth

brainly.com/question/37562011

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