Mark for review (Will be highlighted on the review page) 15. Within the metric system all units are based on the numbera. 1000.
b. 10.
c. 1.
d. 100.

Answers

Answer 1

Answer: the answer is for this is 10

Related Questions

The height of a cylinder is four times its radius. Find a function that models the volume V of the cylinder in terms of its radius r.

Answers

$V=\pi r^2H\n\nH=4r\n\nthen:\n\nV(r)=\pi r^2(4r)=4\pi r^3$

The population of a country increased by an average of 2% per year from 2000 to 2003. If the population of this country was 2 000 000 on December 31, 2003, then the population of this country on January 1, 2000, to the nearest thousand would have been

Answers

The population as grown 2% per year for 3 years. Therefore the country has grown by 6%.

First I would find out 10% of the population, which is 200,000. Therefore 5% would be 100,000. 1% would be 20,000. Add 5% and 1% which is 120,000.

Finally take away 120,000 from 2,000,000 which is 1,880,000. Therefore the population in 2000 would of been 1,880,000

-3+4(2X-5)=2(3X-1)+2X

Answers

$-3+4(2x-5)=2(3x-1)+2x\n-3+8x-20=6x-2+2x\n8x-6x-2x=-2+3+20\n0=21\nx\in\emptyset$

What is the value of p in the equation 10p+2-2p=4p-10
A. 1
B. -1
C. 3
D. -3

Answers

I think the answer is C

A box contains 20 miniature golf putt-putt balls; 10 areyellow, 6 are red, and 4 are pink. What is the probability of

picking a red golf ball, replacing it, and then picking a

yellow golf ball? Written as a percent?

Answers

Answer: The answer is provided below

Step-by-step explanation:

From the question, a box contains 20 miniature golf putt-putt balls out of which 10 are yellow, 6 are red, and the remaining 4 are pink.

The probability of picking a red golf ball will be:

= 6/20 × 100

= 600/20

= 30%

If the red ball is replaced, the probability of picking a yellow golf ball will be:

= 10/20 × 100%

= 50%

Find the equation of the line through the point (2, 5) that cuts off the least area from the first quadrant. Give your answer using the form below. $y-A = B(x-C)$