Which is greater 400 mililiters or 4 liters?

Answers

Answer 1

Answer: 4 litres equal 4000 ml
400 ml equal 0.4 litres

4l is greater than 400ml

Answer 2

Answer: 1 milliliter = 0.001 liters

400 milliliters = 0.4 liters

Therefore, 4 liters is greater than 400 milliliters

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the base length of a particular triangle is 4 inches mote than its height. it the area of the triangle is 10.5 square inches, find the base length and height brainly

Answers

Answer:

Height = 3 inches and Base length = 7 inches

Step-by-step explanation:

1. Information provided to answer the question correctly:

Base of the triangle = x+ 4

Height of the triangle = x

Area of the triangle = 10.5 inches²

2. Find the base length and height

Let's recall the formula of the area of a triangle:

Area = (Base * Height)/2

Replacing with the values we know:

10.5 = x (x + 4)/2

21 = x²+ 4x

x²+ 4x - 21 = 0

(x + 7) (x - 3) = 0

(x₁ + 7) = 0 ⇒ x₁ = -7

(x₂ - 3) = 0 ⇒ x₂ = 3

We take x₂ as the answer because x₁ = -7 is not a valid height.

Height = 3 inches and Base length = 7 inches

What is 1+4=5/2+5=12/3+6=21/8+11=

Answers

Well the pattern is the number before the slash plus the next number plus the next number give you your answer,if that makes sense so 21+8=29+11=40

marcus scored 3/5 as many points as David soccer in a basketball game David scored 20 points how many points did Marcus score

Answers

Gekyume’s Foreskin...

12 points bc 3/5 equals 0.6 multiply that by 20 and you get 12

at a track meet,Jacob and daniel compete in 220 m hurdles. Daniels finishes in 3/4 of the a min.Jacob finishes with 5/12 of a min remaining.who ran the race in faster time?

Answers

Answer:

Jacob finished the race faster than Daniel.

Step-by-step explanation:

We have that,

Daniel completed the hurdle in $(3)/(4)$ of a minute i.e. 75% of a minute.

Jacob completed the hurdle with $(5)/(12)$ remaining of a minute i.e. 41.7% remaining of a minute.

Now, as we have that,

75% of a minute = 45 seconds

41.7% of a minute = 25 seconds

Since, Jacob had $(5)/(12)$ time remaining.

Thus, Jacob had = 60 - 25 = 35 seconds remaining.

So, Daniel ran in 45 seconds and Jacob ran in 35 seconds.

Hence, we get that, Jacob finished the race faster than Daniel.

Jacob

Further explanation

Given:

At a track meet, Jacob and Daniel compete in 220 m hurdles.

Daniels finishes in $(3)/(4)$ of the a min.

Jacob finishes with $(5)/(12)$ of a min remaining.

Question:

Who ran the race in faster time?

The Process:

Let us see the denominators. The least common multiple (LCM) of 4 and 12 is 12.

Let us draw the diagram that represents a minute.

$\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}$ 12 units represent in one minute.

Daniels finishes in $(3)/(4)$ of the a min.

$(3)/(4) = (9)/(12)} \rightarrow \boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}$ or 9 of 12 units.

Jacob finishes with $(5)/(12)$ of a min remaining, or 5 of 12 units. This means Jacob finishes in $(7)/(12)$ or 7 of 12 units, that is $\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}$

And now we conclude who ran the race in a faster time.

Daniels: $\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}$

Jacobs: $\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}\boxed{\circ}$

Because Jacob took the race in a shorter time, he was who ran the race in a faster time.

- - - - - - - - - -

Quick Steps

Daniels: in $\boxed{ \ (3)/(4) = (9)/(12) \ }$ of the a min.

$\boxed{(9)/(12) * 60 \ minutes = 45 \ seconds}$

Jacob: in $\boxed{ \ 1 - (5)/(12) = (7)/(12) \ }$ of the a min.

$\boxed{(7)/(12) * 60 \ minutes = 35 \ seconds}$

Jacob's time is shorter, so he's the fastest.

- - - - - - - - - -

Calculate the speed

Recall $\boxed{speed = distance / time}$

Daniels: $\boxed{speed = 220 \ m / 45 \ seconds = 4(8)/(9) \ m/s \ }$

Jacob: $\boxed{speed = 220 \ m / 35 \ seconds = 6(2)/(7) \ m/s \ }$

Thus, Jacob's speed proved greater than Daniels's speed.

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Keywords: at a track meet, Jacob and Daniel, compete in 220 m hurdles, Daniels, finishes, in 3/4 of the a min, Jacob, finishes, with 5/12 of a min, remaining, who, ran, the race, in faster time, diagram

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