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quester [9]
3 years ago
6

(4.9 x 10-2) (9.80 x 102) in scientific notation

Mathematics
2 answers:
goldenfox [79]3 years ago
7 0
If you mean (4.9*10^-2) times (9.80<span>*10^2) then the product is 4.802*10^1 in </span>scientific notation<span>.</span>
Anastasy [175]3 years ago
6 0
Uma resposta  desta desa e bem na cara e R=46981.2
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makkiz [27]

Answer:

a 3,5,5,11

b 3,3,37,3

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3 years ago
How to find vertex form
Nikolay [14]
Y = x^2 - 6x + 7
a = 1
b = -6
c = 7

Before you get the A.O.S, you must first solve for the vertex.
The vertex formula is \frac{-b}{2a} 

Plug in the numbers:
-(-6) / 2(1)
--6 = 6 and 2*1 = 2
6/2
Vertex (or x) = 3

Now you have to plug in the x in order to find the vertex (or y)
Your equation should now look like this;
y = (3)^2 - 6 (3) +7
Solve each part separately and then add it up...

3^2 = 9
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7 0
3 years ago
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suter [353]

Answer:

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7 0
3 years ago
Read 2 more answers
Josh has 4 shirts (white, blue, green, and red) and 4 pairs of socks in the same colors. Suppose Josh grabs a shirt and a pair o
alexandr1967 [171]

First let us determine the total number of combinations that can be made from these pair. The number of combinations can simply be calculated by multiplication, so:

Combination = 4 * 4 = 16

Since we know that for each shirt color, there is a corresponding sock with the same color. So there are 4 matching pairs. Therefore the unmatching pairs are 12. Calculating the probability to get unmatching pair would be:

Probability of unmatching pair = 12/16 = 0.75

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4 0
3 years ago
Among 9 electrical components exactly one is known not to function properly. If 3 components are randomly selected, find the pro
kozerog [31]

Answer:

P=0.66

Step-by-step explanation:

We know that Among 9 electrical components, exactly one is known not to function properly. If 3 components are randomly selected.

We calculate the probability that all selected components function properly.

We calculate the number of possible combinations:

C_3^9=\frac{9!}{3!(9-3)!}=84

We calculate the number of favorable combinations:

C_3^8=\frac{8!}{3!(8-3)!}=56

Therefore the probability is:

P=\frac{56}{84}\\\\P=0.66

6 0
4 years ago
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