Practice Exercises A. Read and solve the following problems using 4-step process: 1. Jayson, a basketball player usually scores at least 70% of his field shots. If he attempted 50 field shots during a game, how many did he score?
thanks for a wonderful question the answer is you need to answer that because Hindi ka matutoto kung aasa ka sa ibaANSWERS:
For Number One.
\begin{gathered} \begin{array}{l} \tt m \angle C =180 - (20 + 100) \\ \tt m \angle C =180 - 120 \\ \tt m \angle C = 60 \degree \end{array}\end{gathered}
m∠C=180−(20+100)
m∠C=180−120
m∠C=60°
• Scalene Triangle
For Number Two.
\begin{gathered} \begin{array}{l} \tt m \angle B =180 - (55 + 35) \\ \tt m \angle B =180 - 90 \\ \tt m \angle B = 90 \degree \end{array}\end{gathered}
m∠B=180−(55+35)
m∠B=180−90
m∠B=90°
• Right Triangle
For Number Three.
\begin{gathered} \begin{array}{l} \tt m \angle A =180 - (68 + 44) \\ \tt m \angle A =180 - 112 \\ \tt m \angle A = 68 \degree \end{array}\end{gathered}
m∠A=180−(68+44)
m∠A=180−112
m∠A=68°
• Isosceles Triangle
For Number Four.
\begin{gathered} \begin{array}{l} \tt m \angle C=180 - (79 + 73) \\ \tt m \angle C =180 - 152\\ \tt m \angle C = 28\degree \end{array}\end{gathered}
m∠C=180−(79+73)
m∠C=180−152
m∠C=28°
• Scalene Triangle
For Number Five.
\begin{gathered} \begin{array}{l} \tt m \angle B =180 - (96 + 61) \\ \tt m \angle B =180 - 157 \\ \tt m \angle B = 23 \degree \end{array}\end{gathered}
m∠B=180−(96+61)
m∠B=180−157
m∠B=23°
• Scalene Triangle
For Number Six.
\begin{gathered} \begin{array}{l} \tt m \angle A =180 - (59 + 66) \\ \tt m \angle A =180 - 125\\ \tt m \angle A = 55 \degree \end{array}\end{gathered}
m∠A=180−(59+66)
m∠A=180−125
m∠A=55°
• Acute Triangle
For Number Seven.
\begin{gathered} \begin{array}{l} \tt m \angle C =180 - (1
Answers & Comments
Answer:
thanks for a wonderful question the answer is you need to answer that because Hindi ka matutoto kung aasa ka sa ibaANSWERS:
For Number One.
\begin{gathered} \begin{array}{l} \tt m \angle C =180 - (20 + 100) \\ \tt m \angle C =180 - 120 \\ \tt m \angle C = 60 \degree \end{array}\end{gathered}
m∠C=180−(20+100)
m∠C=180−120
m∠C=60°
• Scalene Triangle
For Number Two.
\begin{gathered} \begin{array}{l} \tt m \angle B =180 - (55 + 35) \\ \tt m \angle B =180 - 90 \\ \tt m \angle B = 90 \degree \end{array}\end{gathered}
m∠B=180−(55+35)
m∠B=180−90
m∠B=90°
• Right Triangle
For Number Three.
\begin{gathered} \begin{array}{l} \tt m \angle A =180 - (68 + 44) \\ \tt m \angle A =180 - 112 \\ \tt m \angle A = 68 \degree \end{array}\end{gathered}
m∠A=180−(68+44)
m∠A=180−112
m∠A=68°
• Isosceles Triangle
For Number Four.
\begin{gathered} \begin{array}{l} \tt m \angle C=180 - (79 + 73) \\ \tt m \angle C =180 - 152\\ \tt m \angle C = 28\degree \end{array}\end{gathered}
m∠C=180−(79+73)
m∠C=180−152
m∠C=28°
• Scalene Triangle
For Number Five.
\begin{gathered} \begin{array}{l} \tt m \angle B =180 - (96 + 61) \\ \tt m \angle B =180 - 157 \\ \tt m \angle B = 23 \degree \end{array}\end{gathered}
m∠B=180−(96+61)
m∠B=180−157
m∠B=23°
• Scalene Triangle
For Number Six.
\begin{gathered} \begin{array}{l} \tt m \angle A =180 - (59 + 66) \\ \tt m \angle A =180 - 125\\ \tt m \angle A = 55 \degree \end{array}\end{gathered}
m∠A=180−(59+66)
m∠A=180−125
m∠A=55°
• Acute Triangle
For Number Seven.
\begin{gathered} \begin{array}{l} \tt m \angle C =180 - (1