Using ratios, we determine that out of 132 students, 96 chose soccer. If 56 students chose soccer, then 21 students chose baseball.
This question deals with the concept of ratios. The ratio of students who chose baseball to those who chose soccer is given as 3:8. This means that the total number of parts is 3 (for baseball) + 8 (for soccer) = 11.
A) If 132 students were surveyed, we can determine the number of students who chose soccer by first finding the value of each 'part' in the ratio. This is done by dividing the total number of students (132) by the total number of parts (11) which equals 12 students per 'part'. As soccer was chosen by 8 'parts' of students, the number of students is 8 * 12 = 96.
B) If 56 students chose soccer, represented by 8 'parts', then each 'part' corresponds to 56 / 8 = 7 students. The number of students who chose baseball, represented by 3 'parts', is then 3 * 7 = 21.
#SPJ11
B. 19
C. 30
D. 15 User: Can the set of lengths be the side lengths of a right triangle? 18 m, 24 m, 30 m
A. yes
B. no
Answer:
First Answer = 19.0
Second Answer = Yes.
Step-by-step explanation:
Length of Side = 21 ft
Vertical length of ladder = 9 ft.
This formal a Right angled triangle situation.
Distance between bottom of slide and bottom of ladder = b
Using Pythagoras theorem,
b² + 9² = 21²
b² + 81 = 441
b² = 441 - 81
b² = 360
b = √360
b =6√10
b = 18.973666...
b = 19.0 (rounded off to nearest tenth)
Given length of sides of the triangle are 18 m , 24 m and 30 m
30² = 900
18² + 24² = 324 + 576 = 900
Since, 30² = 18² + 24²
Therefore, Given set cab be the length of the sides of the right triangle.
2x-4y=6
solve the equations
2)in mathmatics and sciecnce but not in english
3)in mathematics only
more than one subject only
Answer:
there are 4 students who passed in all subjects, we can say that 2 students passed in English and Mathematics, 3 students passed in Mathematics and Science only, and no one passed in English and Science only.
Step-by-step explanation:
Given that we have deduced the number of students who passed in only two subjects, we can now solve for the number of students who passed only one subject.
English = 15 - (4 + 2 + 0) = 9
Mathematics = 12 - (4 + 3 + 2) = 3
Science = 8 - (4 + 3 + 0) = 1
1. In English but not in Science,
9 + 2 = 11
2. In Mathematics and Science but not in English
3 + 3 + 1 = 7
3. In Mathematics only
= 3
3. More than one subject only
3 + 4 + 2 + 9 = 18
Answer:
Step-by-step explanation:
if 8 + 4 = 12
12= 4 + 8